fraction problem solving grade 5

Free Mathematics Tutorials

• Math Problems
• Algebra Questions and Problems
• Graphs of Functions, Equations, and Algebra
• Free Math Worksheets to Download
• Analytical Tutorials
• Solving Equation and Inequalities
• Online Math Calculators and Solvers
• Free Graph Paper
• Math Software
• The Applications of Mathematics in Physics and Engineering
• Exercises de Mathematiques Utilisant les Applets
• Calculus Tutorials and Problems
• Calculus Questions With Answers
• Free Calculus Worksheets to Download
• Geometry Tutorials and Problems
• Online Geometry Calculators and Solvers
• Free Geometry Worksheets to Download
• Trigonometry Tutorials and Problems for Self Tests
• Free Trigonometry Questions with Answers
• Free Trigonometry Worksheets to Download
• Elementary Statistics and Probability Tutorials and Problems
• Mathematics pages in French
• About the author
• Primary Math
• Middle School Math
• High School Math
• Free Practice for SAT, ACT and Compass Math tests

Fractions - Grade 5 Maths Questions With Solutions

Grade 5 maths multiple choice questions on fractions with answers are presented. Also Solutions and explanations are included. Note that mixed numbers are written as follows: whole part followed by a proper fraction. For example: \( 5 \dfrac{1}{2} \) is a mixed number meaning \( 5 +\dfrac{1}{2} \). More resources on fractions are included.

• \( \dfrac{1}{1} \) only
• \( \dfrac{2}{2} \) only
• \( \dfrac{3}{3} \) only
• Any fraction of the form \(\dfrac{n}{n} \) where \( n \) is a whole number
• \( \dfrac{5}{5} \)
• \( \dfrac{1}{5} \)
• \( \dfrac{5}{1} \)
• \( \dfrac{1}{1} \)
• \( \dfrac{3}{4} \)
• \( \dfrac{3}{8} \)
• \( \dfrac{7}{8} \)
• \( \dfrac{2}{14} \)
• \( \dfrac{6}{7} \)
• \( \dfrac{2}{7} \)
• \( \dfrac{4}{7} \)
• \( \dfrac{2}{15} \)
• \( \dfrac{1}{8} \)
• \( \dfrac{13}{15} \)
• \( 8 \dfrac{2}{5} \)
• \( 8 \dfrac{5}{6} \)
• \( \dfrac{2}{5} \)
• \( \dfrac{3}{4} \) hour
• \( \dfrac{2}{4} \) hour
• 1 and \( \dfrac{1}{4} \) hours
• \( \dfrac{5}{2} \) and \( \dfrac{2}{5} \)
• \( \dfrac{4}{3} \) and \( \dfrac{8}{6} \)
• \( \dfrac{1}{4} \) and \( \dfrac{2}{4} \)
• \( \dfrac{2}{3} \) and \( \dfrac{1}{3} \)
• \( 1 \dfrac{2}{5} \)
• \( 2 \dfrac{7}{6} \)
• \( 2 \dfrac{1}{6} \)
• \( \dfrac{2}{3} \)
• \( \dfrac{5}{12} \)
• \( \dfrac{1}{4} \)
• \( \dfrac{7}{12} \)
• \( \dfrac{10}{3} \)
• \( \dfrac{10}{8} \)
• \( \dfrac{13}{4} \)
• \( \dfrac{5}{7} \)
• \( \dfrac{1}{35} \)
• \( \dfrac{14}{15} \)
• \( \dfrac{6}{35} \)
• \( \dfrac{35}{6} \)
• \( \dfrac{15}{14} \)
• \( \dfrac{3}{4}\)
• \( \dfrac{1}{2} \)
• \( \dfrac{6}{4} \)
• \( 2 \dfrac{3}{4} \)
• \( 1 \dfrac{3}{4} \)
• True or false \[ 2 \dfrac{1}{2} = 2 \times \dfrac{1}{2} \] Solution
• \( \dfrac{5}{6} \)
• \( 3 \dfrac{5}{6} \)
• \( 2 \dfrac{5}{6} \)
• \( \dfrac{7}{3} \)
• \( \dfrac{1}{3} \)
• \( \dfrac{3}{3} \)
• \( 4 \dfrac{7}{8} \)
• \( 3 \dfrac{1}{8} \)
• \( 3 \dfrac{7}{8} \)
• \( 3 \dfrac{1}{4} \)
• \( \dfrac{1}{4} + \dfrac{1}{4} + \dfrac{1}{4} \)
• \( 3 \times \dfrac{1}{4} \)
• \( 3 + \dfrac{1}{4} \)
• \( \dfrac{4}{3} \)
• True or false \[ \dfrac{2}{5} \gt \dfrac{3}{8} \] Solution
• \( \dfrac{1}{3} \; , \; \dfrac{4}{9} \; , \; \dfrac{3}{5} \; , \; \dfrac{7}{6} \)
• \( \dfrac{4}{9} \; , \; \dfrac{1}{3} \; , \; \dfrac{3}{5} \; , \; \dfrac{7}{6} \)
• \( \dfrac{1}{3} \; , \; \dfrac{4}{9} \; , \; \dfrac{7}{6} \; , \; \dfrac{3}{5} \)
• \( \dfrac{1}{3} \; , \; \dfrac{3}{5} \; , \; \dfrac{4}{9} \; , \; \dfrac{7}{6} \)
• \( 4 \dfrac{2}{3} \)
• \( 1 \dfrac{2}{3} \)
• \( 2 \dfrac{2}{3} \)
• \( \dfrac{8}{3} \)
• 100 minutes
• red: \( \dfrac{1}{4} \) , blue: \( \dfrac{1}{16} \) , orange: \( \dfrac{1}{16} \), green: \( \dfrac{3}{16} \), black: \( \dfrac{3}{16} \), yellow: \( \dfrac{3}{16} \)
• red: \( \dfrac{4}{4} \) , blue: \( \dfrac{1}{16} \) , orange: \( \dfrac{1}{16} \) , green:\( \dfrac{3}{32} \) , black: \( \dfrac{3}{16} \) , yellow: \( \dfrac{3}{16} \)
• red: \( \dfrac{1}{4} \) , blue: \( \dfrac{1}{16} \) , orange: \( \dfrac{1}{16} \) , green: \( \dfrac{3}{16} \) , black: \( \dfrac{3}{16} \) , yellow: \( \dfrac{3}{16} \)
• red: \( \dfrac{1}{4} \) , blue: \( \dfrac{1}{16} \) , orange: \( \dfrac{1}{32} \) , green: \( \dfrac{3}{32} \) , black: \( \dfrac{3}{16} \) , yellow: \( \dfrac{3}{16} \)

Answers to the Above Questions

More references and links.

More resources on fractions are included. Primary Maths (grades 4 and 5) with Free Questions and Problems With Answers Middle School Maths (grades 6,7,8 and 9) with Free Questions and Problems With Answers High School Maths (Grades 10, 11 and 12) - Free Questions and Problems With Answers Home Page

POPULAR PAGES

• Primary Math (Grades 4 and 5) - Free Questions and Problems With Answers
• Fractions and Mixed Numbers- Grade 6 Math Questions and Problems With Answers
• Middle School Math (Grades 6, 7, 8, 9) - Free Questions and Problems With Answers
• Interactive Tutorial on Equivalent Fractions
• High School Math (Grades 10, 11 and 12) - Free Questions and Problems With Answers

privacy policy

5th Grade Fractions Worksheets

5th grade fractions worksheets are a simple way to implement the learning of fractions and their types. A fraction is some part of a whole object. The ratio of these two quantities is called a fraction. Part of the fraction placed at the top is the numerator, and the other is called the denominator. There are many types of fractions: proper, improper, mixed, like, unlike, and equal. Working with fractions necessitates a sound conceptual understanding through constant practice.

Benefits of Grade 5 Fractions Worksheets

5th grade fractions worksheets are a highly reliable means of acquiring an in-depth knowledge of fractions and their types. These 5th grade math worksheets are thoughtfully curated to impart a thorough understanding of all fraction concepts. Such well-curated worksheets are reliable means of enhancing a child’s ability to visualize the fractions in everyday lives. By practicing multiple problems covered in these worksheets, a child can quickly grasp both easy and complicated concepts quickly.

☛ Practice : Grade 5 Interactive Fractions Worksheets

Printable PDFs Fractions Worksheets for Grade 5

For better understanding and more practice, download the free version of the 5th grade fraction worksheets. It is available in a pdf format and can be used easily anywhere.

• Math 5th Grade Fractions Worksheet
• Grade 5 Math Fractions Worksheet
• 5th Grade Math Fractions Worksheet
• Fractions Worksheet for 5th Grade

Interactive 5th Grade Fractions Worksheets

• A Recap to Fractions Worksheet for 4th Grade
• Grade 4 Comparing Fractions Worksheet
• Ordering Fractions Worksheet for Grade 4

Explore more topics at Cuemath's Math Worksheets .

Home / United States / Math Classes / Worksheets / 5th Grade Fraction Worksheets

5th Grade Fraction Worksheets

A fraction represents the number of equal parts that are considered from the total number of equal parts. These fifth gr ade fraction worksheets help the student to strengthen their understanding of the concept of fractions by introducing additional concepts related to fractions. ...Read More Read Less

• Interactive Worksheets

Choose Math Worksheets by Grade

Choose math worksheets by topic, 5th grade fraction worksheets explained:.

A fraction is a part of a whole. It consists of two natural numbers, say a and b, written in an ‘ a b ’ form where the number a represents the number of equal parts that are being counted, and number b represents the number of equal parts that are in a whole. These fraction worksheets for grade 5 consist of the different varieties of questions related to fractions such as equivalent fractions, conversion of fractions and decimals, conversion of improper fractions to mixed numbers, and mixed numbers to improper fractions. The fraction worksheets for grade 5 helps the student to recall and examine the terms and concepts related to fractions in a comprehensive manner.

The fifth grade fraction worksheets consist of questions based on the following topics:

• Equivalent fractions: The fifth grade fraction worksheets consist of questions in which equivalent fractions are calculated as well as two fractions are compared by forming equivalent fractions. These worksheets also improve the multiplication abilities of students.
• Decimal to fraction and the inverse operation: The fifth grade interactive worksheets contain questions in which the conversion of decimals to fractions is tested, and this conversion is done without simplifying the fraction.
• Improper fractions to mixed numbers and the inverse operation: Improper fractions can be written as mixed numbers. Inversely, mixed numbers can also be written as improper fractions. The fraction worksheets for grade 5 contain questions which helps the student to understand the conversion of fractions.
• Simplifying fractions: The numerators and denominators of a fractions may have common factors. Dividing the numerator and denominator with their common factors until no common factor except 1 exists, is called the simplification of fractions. Students simplify fractions to make the calculation easier.

If you feel the need to refresh your understanding of fractions as a concept, click on the following links:

• Introduction of fractions
• https://byjus.com/us/math/introduction-to-fractions/
• Equivalent fractions and their comparison
• https://byjus.com/us/math/equivalent-fractions-and-their-comparison/
• https://byjus.com/us/math/addition-and-subtraction-of-fractions/
• find the sum of fractions by decomposing the fractions
• https://byjus.com/us/math/find-the-sum-of-fractions-by-decomposing-the-fractions/
• Understand multiples of fractions using unit fractions
• https://byjus.com/us/math/understand-multiples-of-fractions-using-unit-fractions/
• Concept of multiplication in whole numbers and fractions
• https://byjus.com/us/math/concept-of-multiplication-in-whole-numbers-and-fractions/
• Fractions, decimals and Percents
• https://byjus.com/us/math/fractions-decimals-and-percentages/
• Addition and subtraction of fractions
• https://byjus.com/us/math/addition-and-subtraction-of-fractions-2/
• Ordering and comparing Percents, decimals and fractions
• https://byjus.com/us/math/ordering-and-comparing-percents,-decimals-and-fractions /
• Percents and Fractions
• https://byjus.com/us/math/percents-and-fractions/
• Operations on fraction using division of mixed fractions
• https://byjus.com/us/math/operations-on-fractions-using-division-of-mixed-fractions/
• Problem solving using fractions
• https://byjus.com/us/math/problem-solving-using-fractions/

Benefits of 5th Grade Fraction Worksheets:

• Fraction problems (Easy): These fifth grade fraction worksheets help the student to recall the methods and strategies of solving problems related to fractions. The process of solving worksheets starts with the student solving basic operations such as finding equivalent fractions, converting decimals to fractions, and converting improper fractions to mixed numbers.     
• Fraction problems (Medium): These printable fraction worksheets for grade 5 enable the student to relate to real life conditions in which fractions are commonly observed. It also helps the student to strengthen their ability to quickly solve problems on fractions.
• Fraction problems (Hard): These online as well as printable free fraction worksheets for fifth grade help students to understand specific types of problems in which there are either two or more than two steps are part of the solution. This prepares students to create strategies to solve such problems. Such worksheets also help the student to improve their problem solving skills for future grades.    

Printable Interactive Worksheet PDFs:

These free printable fraction worksheets for 5th grade act as an excellent resource to boost skills related to solving problems on fractions, and to prepare students for school tests and other aptitude exams. The 5th grade fraction worksheets assist the student to comprehensively understand methods of solving problems, as the questions are descriptive and are supported with visuals in most cases. An important impact is the application of this understanding of fractions to real life. Attempting challenging questions that appear in higher grades is an added advantage. The math fraction worksheets for grade 5 cover addition and subtraction operations and the application of different types of methods to solve problems related to fractions. Interactive fifth grade fraction worksheets are supported by visuals, making learning interesting, in which students can test their knowledge on fractions by applying the most appropriate method to solve problems. Timed worksheets also help the student to enhance  time management skills, especially while solving particular types of questions. The student can also compare the scores and time taken for a worksheet with friends and challenge them as well.

How is the equivalent fraction of another fraction calculated?

An equivalent fraction is calculated by multiplying a specific number with both the numerator and the denominator of a given fraction. An infinite number of equivalent fractions of a fraction can be calculated. 5th Grade worksheets on fractions also contain multiple problems on equivalent fractions.

How are 5th grade fraction worksheets advantageous to students?

When students solve worksheets on their own, it promotes active learning as they feel a sense of accomplishment. It raises the curiosity level about fractions in relation to specific topics, and in turn, enables them to take up more challenging questions. In the fraction worksheets for grade 5 by BYJU’S Math, students also learn the method of applying step-wise solutions that further strengthens their understanding of operations related to fractions.

How can a student simplify fractions?

The numerator and denominator of a fraction may have common factors. Dividing the numerator and denominator with their common factors until no common factor except 1 exists, is called simplification of fractions.

Why are these interactive worksheets necessary for students?

These free online interactive grade 5 fraction worksheets link learning multiple concepts with a fun element. These worksheets follow the common core math structure and assist the student to be completely familiar with the methods and terms used in 5th grade.

What is done to convert mixed numbers into improper fractions?

A mixed number consists of two parts, one is a whole number and the other is a fraction. Multiplying the denominator of the fraction to the whole number and adding the product to the numerator of the fraction gives the numerator of the improper fraction. The denominator of the fraction remains the same as the denominator of the fraction part of the mixed number.

Filter Results

• clear all filters

Resource Type

• Worksheets 
• Guided Lessons
• Lesson Plans
• Hands-on Activities
• Interactive Stories
• Online Exercises
• Printable Workbooks
• Science Projects
• Song Videos

middle-school

• Fine arts 
• Foreign language 
• Number Sense 
• Addition 
• Subtraction 
• Multiplication 
• Division 
• Mixed Operations 
• Fraction Models 
• Equivalent Fractions 
• Comparing Fractions 
• Mixed Numbers and Improper Fractions
• Adding and Subtracting Fractions 
• Multiplying and Dividing Fractions 
• Decimals 
• Algebra 
• Geometry 
• Measurement 
• Time 
• Data and Graphing 
• Math Word Problems 
• Math Puzzles
• Reading & Writing 
• Science 
• Social emotional 
• Social studies 
• Typing 
• Holidays 
• Pop Culture & Events 
• Seasonal 
• Teacher Resources 
• Common Core 

Fifth Grade Fractions Worksheets and Printables

Fraction Word Problems (Grade 5)

These lessons, with videos, examples and solutions help Grade 5 students learn to solve word problems involving addition and subtraction of fractions referring to the same whole, including cases of unlike denominators, e.g., by using visual fraction models or equations to represent the problem. Use benchmark fractions and number sense of fractions to estimate mentally and assess the reasonableness of answers.

Related Pages Common Core for Grade 5 More Lessons for Grade 5

For example, recognize an incorrect result 2/5 + 1/2 = 3/7, by observing that 3/7 < 1/2.

Common Core: 5.NF.2

Suggested Learning Targets

• I can solve addition and subtraction word problems with fractions.
• I can estimate fractions to make sense of my answer.

Solve Fraction Word Problems with Visual Bar Models

Example: Kayla weighed her Halloween treats. She counted 1/4 of a pound of lollipops and 2/7 of a pound of gobstoppers. She also counted 1/3 of a pound of mints. How many pounds of candy did Kayla have altogether?

Add mixed numbers word problems

Example: While gardening, Jan spend 1 3/4 hours planting and 2 1/8 hours trimming. What was the total hours worked by Jan in her garden?

Solve word problems involving addition of fractions - unlike denominators

Example: Matthew ran 1/6 of a mile then took a break before running another 3/4 of a mile. How far did Matthew run in all?

Subtracting Fractions From Whole Numbers Solve a word problem using bar models.

Example: A craft store has a 9-yard spool of ribbon. In the morning, a customer buys 1/5 yard of ribbon from the spool. In the afternoon, another customer buys 7/10 yard of ribbon from the spool. How much ribbon is left?

Adding and subtracting unlike fractions word problems

• Drew and Maddy were filling the class raised garden bed with soil. Drew shoveled in 1/3 of a cubic yard, and Maddy shoveled in 1/2 of a cubic yard. How much soil did they put into the garden bed altogether?
• Caden invited Owen over to his house. Caden shared his chocolate stash from last Halloween. He still had 4/5 of a pound of chocolate. Caden asked Owen how much chocolate he would like. Owen said that he would like 1/3 of a pound of chocolate. How much chocolate does Caden have left?

Adding and subtracting mixed numbers word problems

• Jaida went gold panning and found 1 1/5 pounds of gold. The next day she found 3 1/4 pound more. How much total gold did Jaida find?
• Jonathan collected 4 1/2 kilograms of filberts. He gave 2 3/4 kilograms to his friend. How many kilograms of filberts does Jonathan have now?

We welcome your feedback, comments and questions about this site or page. Please submit your feedback or enquiries via our Feedback page.

5th Grade Fractions Worksheets

In 5th Grade Fractions Worksheets we will solve how to compare two fractions, comparing mixed fractions, addition of like fractions, addition of unlike fractions , addition of mixed fractions , word problems on addition of fractions, subtraction of like fractions, subtraction of unlike fractions, word problems on subtraction of fractions, multiplications of fractions, word problems on multiplication of fractions, fraction of fraction, reciprocal of fractions, division of fractions, word problems on division of fractions.

Let us Summarize the 5th Grade Fraction:

1. A fraction can be represented by three ways:

(i) As a part of a whole

(ii) As a part of a collection

(iii) As division 2. A fraction having numerator 1 is called a unit fraction.

3. Fraction having same denominators are called like fractions.

4. Fraction having different denominators are called unlike fractions.

5. A fraction whose numerator is less than its denominator is called a proper fraction.

6. A fraction whose numerator is greater than its denominator is called an improper fraction.

7. Fractions having equal value are called equivalent fractions.

8. Fractions \(\frac{a}{b}\) and \(\frac{c}{d}\) are equivalent fractions when ad = bc.

9. A combination of a natural number and a proper fraction is called a mixed fraction (number).

10. A fraction is said to be a fraction in its lower terms, if the HCF of a and b is 1. 

11. To reduce a given fraction to its simplest form, we divide both its numerator and denominator by their HCF.

12. Of the two given like fractions, the fraction with greater numerator is greater.

13. Of the two given fractions with same numerator, the fraction with greater denominator is smaller.

I. Answer the following:

(i) The reciprocal of 7\(\frac{1}{8}\) is ………….. .

(ii) 8 boys shared \(\frac{2}{5}\) of a cake equally. What fraction of the cake did each boy get?

(iii) Which is greater 5\(\frac{1}{7}\) or 3\(\frac{1}{7}\)?

(iv) What is the half of 60?

(v) Find the difference between the sum and product of 2\(\frac{1}{4}\) and 1\(\frac{4}{5}\).

(vi) Which is greater \(\frac{23}{25}\) or 1?

(vii) If \(\frac{17}{19}\) of the cup is filled, then what fraction of the cup is empty?

(viii) A family eats 1\(\frac{2}{3}\) cakes in a meal. Will 3 cakes be enough for 2 meals?

Operations on Fractions

II. Solve the given:

(i) \(\frac{7}{10}\) + \(\frac{3}{10}\)

(ii) \(\frac{14}{25}\) - \(\frac{9}{25}\)

(iii) \(\frac{5}{7}\) + \(\frac{13}{28}\) + \(\frac{3}{4}\)

(iv) 7 - \(\frac{3}{12}\)

(v) \(\frac{8}{15}\) + \(\frac{19}{30}\) - \(\frac{4}{5}\)

(vi) \(\frac{16}{44}\) ÷ \(\frac{8}{11}\)

(vii) \(\frac{6}{31}\) × \(\frac{62}{18}\)

(viii) \(\frac{24}{50}\) ÷ \(\frac{8}{25}\)

(ix) \(\frac{13}{18}\) ÷ \(\frac{39}{36}\)

Fraction of a Fraction

III. Find the given:

(i) \(\frac{2}{10}\) of 40 mangoes

(ii) \(\frac{3}{15}\) of $75

(iii) \(\frac{3}{4}\) of 20 cups

(iv) \(\frac{3}{7}\) of 1 week

IV. Compare the given fractions and put the right sign <, > or =.

(i) \(\frac{3}{4}\) ……… \(\frac{5}{6}\)

(ii) \(\frac{5}{7}\) ……… \(\frac{15}{21}\)

(i) \(\frac{17}{34}\) ……… \(\frac{8}{32}\)

V. Convert the given fractions in lowest terms:

(i) \(\frac{15}{60}\)

(ii) \(\frac{22}{77}\)

(iii) \(\frac{18}{54}\)

(iv) \(\frac{36}{60}\)

(v) \(\frac{21}{63}\)

VI. Multiple Choice Questions on (MCQ) Fractions:

   Tick ( ✔ )  the correct option.

(i) A fraction whose denominator is greater than its numerator is called:

(a) an unit fraction

(b) a mixed fraction

(c) a proper fraction

(d) an improper fraction

(ii) A fraction with numerator 1 is called:

(a) unit fraction

(b) proper fraction

(c) like fraction

(d) mixed fraction

(iii) The fraction that represents 8 hours of a day is

(a) \(\frac{8}{12}\)

(b) \(\frac{16}{24}\)

(c) \(\frac{2}{3}\)

(d) \(\frac{1}{3}\)

(iv) A fraction equivalent to \(\frac{32}{20}\) is

(a) \(\frac{8}{5}\)

(b) \(\frac{2}{3}\)

(c) \(\frac{8}{9}\)

(d) \(\frac{8}{6}\)

(v) When we subtract 2\(\frac{2}{3}\) from 5, we get

(a) 3\(\frac{1}{3}\)

(b) 2\(\frac{1}{3}\)

(c) \(\frac{14}{8}\)

(d) none of these

(vi) \(\frac{42}{5}\) when expressed as a mixed fraction is

(a) \(\frac{5}{42}\)

(b) 8\(\frac{2}{5}\)

(c) 2\(\frac{8}{42}\)

(vii) The value of \(\frac{3}{8}\) + \(\frac{2}{8}\) is

(a) \(\frac{5}{8}\)

(b) \(\frac{3}{8}\)

(c) \(\frac{4}{8}\)

(d) \(\frac{2}{3}\)

(viii) The value of 2\(\frac{2}{3}\) + 2\(\frac{1}{4}\)

(a) 3\(\frac{4}{5}\)

(b) 3\(\frac{5}{12}\)

(c) 4\(\frac{11}{12}\)

(d)  none of these

VII. State True or False:

(i) A fraction whose numerator is 1, is called unit fraction.

(ii) \(\frac{1}{4}\), \(\frac{1}{2}\), \(\frac{3}{4}\), \(\frac{7}{8}\) are arranged in descending order.

(iii) Fractions with different denominators are called unlike fractions.

(iv) The fractions with the same denominators are called unlike fractions.

(v) When numerator of a fraction is greater than the denominator, then the fraction is said to be a proper fraction.

VIII. Fill in the blanks:

(i) \(\frac{5}{9}\) + \(\frac{2}{3}\) - \(\frac{7}{12}\) = _____

(ii) The fraction equivalent to \(\frac{5}{6}\) having numerator 20 is _____.

(iii) If \(\frac{25}{40}\) equivalent to \(\frac{5}{x}\), then x = _____.

(iv) The simplest form of \(\frac{10}{4}\) is _____.

(v) \(\frac{2}{3}\) is _____ than \(\frac{3}{2}\).

IX. Short and Long Answer Type Questions:

(i) Show \(\frac{1}{5}\) on a number line.

(ii) Convert \(\frac{1}{3}\), \(\frac{1}{4}\) and \(\frac{1}{5}\) into like fractions.

(iii) Richard spends \(\frac{1}{3}\) of his income and saves the rest. Joe saves \(\frac{3}{5}\) of his income and spends the rest. Who saves greater part of the income?

(iv) Find the sum: \(\frac{3}{5}\) + \(\frac{6}{7}\) + \(\frac{1}{4}\)

(v) Simplify: 3 - 1\(\frac{1}{4}\) + \(\frac{2}{3}\)

X. Word Problems on Fractions:

(i) The cost of comic is $57\(\frac{1}{2}\) and that of color book is $25\(\frac{1}{4}\). Which costs more and by how much?

(ii) Tom spent \(\frac{3}{5}\) of his money on bag and spent \(\frac{2}{7}\) of his money on stationary. What fraction of money is left with him?

(iii) Kate has $630. She wants to buy a bag that costs \(\frac{5}{9}\) of the amount she has. What should be the cost of the bag?

(iv) How many pieces of 2\(\frac{3}{4}\) m each can be cut from a string of 16\(\frac{1}{2}\) m length?

Answers on 5th Grade Fractions Worksheets are given below to check the exact answers of the questions. 

I.   (i) \(\frac{8}{27}\)

(ii) \(\frac{1}{20}\)

(iii) 5\(\frac{1}{7}\)

(iv) 30

(vi) 1

(vii) \(\frac{2}{19}\)

(viii) No, 3\(\frac{1}{3}\) cakes required

II.  (i) 1

(ii) \(\frac{1}{5}\)

(iii) 1\(\frac{13}{14}\)

(iv) \(\frac{81}{12}\)

(v) \(\frac{11}{30}\)

(vi) \(\frac{1}{2}\)

(vii) \(\frac{2}{3}\)

(viii) \(\frac{3}{2}\)

(ix) \(\frac{2}{3}\)

III.  (i) 8 mangoes

(iii) 15 cups

(iv) 3 days

IV.  (i) \(\frac{3}{4}\) < \(\frac{5}{6}\)

(ii) \(\frac{5}{7}\) = \(\frac{15}{21}\)

(i) \(\frac{17}{34}\) > \(\frac{8}{32}\)

V.  (i) \(\frac{1}{4}\)

(ii) \(\frac{2}{7}\)

(iii) \(\frac{1}{3}\)

(iv) \(\frac{3}{5}\)

(v) \(\frac{1}{3}\)

VI.  (i) (c) a proper fraction

(ii) (a) unit fraction

(iii) (d) \(\frac{1}{3}\)

(iv) (a) \(\frac{8}{5}\)

(v) (b) 2\(\frac{1}{3}\)

(vi) (b) 8\(\frac{2}{5}\)

(vii) (a) \(\frac{5}{8}\)

(viii) (c) 4\(\frac{11}{12}\)

VII.  (i) True

VIII.  (i) \(\frac{23}{36}\)

(ii) \(\frac{20}{24}\)

(iv) \(\frac{5}{2}\)

IX.  (i) 

(ii) 20/60, 15/60, 12/60

(iii) Joe saves greater part of the income

(iv) 1\(\frac{99}{140}\)

(v) 2\(\frac{5}{12}\)

X. (i) Comic cost more, $32\(\frac{1}{4}\)

(ii) \(\frac{4}{35}\)

(iii) $350

(iv) 6

You might like these

Conversion of mixed fractions into improper fractions |solved examples.

To convert a mixed number into an improper fraction, we multiply the whole number by the denominator of the proper fraction and then to the product add the numerator of the fraction to get the numerator of the improper fraction. I

Types of Fractions |Proper Fraction |Improper Fraction |Mixed Fraction

The three types of fractions are : Proper fraction, Improper fraction, Mixed fraction, Proper fraction: Fractions whose numerators are less than the denominators are called proper fractions. (Numerator < denominator). Two parts are shaded in the above diagram.

5th Grade Fractions | Definition | Examples | Word Problems |Worksheet

In 5th Grade Fractions we will discuss about definition of fraction, concept of fractions and different types of examples on fractions. A fraction is a number representing a part of a whole. The whole may be a single object or a group of objects.

Word Problems on Fraction | Math Fraction Word Problems |Fraction Math

In word problems on fraction we will solve different types of problems on multiplication of fractional numbers and division of fractional numbers.

Conversion of Improper Fractions into Mixed Fractions |Solved Examples

In conversion of improper fractions into mixed fractions, we follow the following steps: Step I: Obtain the improper fraction. Step II: Divide the numerator by the denominator and obtain the quotient and remainder. Step III: Write the mixed fraction

Equivalent Fractions | Fractions |Reduced to the Lowest Term |Examples

The fractions having the same value are called equivalent fractions. Their numerator and denominator can be different but, they represent the same part of a whole. We can see the shade portion with respect to the whole shape in the figures from (i) to (viii) In; (i) Shaded

Subtraction of Fractions having the Same Denominator | Like Fractions

To find the difference between like fractions we subtract the smaller numerator from the greater numerator. In subtraction of fractions having the same denominator, we just need to subtract the numerators of the fractions.

Comparison of Like Fractions | Comparing Fractions | Like Fractions

Any two like fractions can be compared by comparing their numerators. The fraction with larger numerator is greater than the fraction with smaller numerator, for example \(\frac{7}{13}\) > \(\frac{2}{13}\) because 7 > 2. In comparison of like fractions here are some

Comparison of Fractions having the same Numerator|Ordering of Fraction

In comparison of fractions having the same numerator the following rectangular figures having the same lengths are divided in different parts to show different denominators. 3/10 3/5 > 3/10 In the fractions having the same numerator, that fraction is

Worksheet on Comparison of Like Fractions | Greater & Smaller Fraction

In worksheet on comparison of like fractions, all grade students can practice the questions on comparison of like fractions. This exercise sheet on comparison of like fractions can be practiced

Like and Unlike Fractions | Like Fractions |Unlike Fractions |Examples

Like and unlike fractions are the two groups of fractions: (i) 1/5, 3/5, 2/5, 4/5, 6/5 (ii) 3/4, 5/6, 1/3, 4/7, 9/9 In group (i) the denominator of each fraction is 5, i.e., the denominators of the fractions are equal. The fractions with the same denominators are called

Fraction of a Whole Numbers | Fractional Number |Examples with Picture

Fraction of a whole numbers are explained here with 4 following examples. There are three shapes: (a) circle-shape (b) rectangle-shape and (c) square-shape. Each one is divided into 4 equal parts. One part is shaded, i.e., one-fourth of the shape is shaded and three

Worksheet on Fractions | Questions on Fractions | Representation | Ans

In worksheet on fractions, all grade students can practice the questions on fractions on a whole number and also on representation of a fraction. This exercise sheet on fractions can be practiced

Representations of Fractions on a Number Line | Examples | Worksheet

In representations of fractions on a number line we can show fractions on a number line. In order to represent 1/2 on the number line, draw the number line and mark a point A to represent 1.

Comparing Unlike Fractions | Unlike Fractions | Equivalent Fraction

In comparing unlike fractions, we first convert them into like fractions by using the following steps and then compare them. Step I: Obtain the denominators of the fractions and find their LCM (least common multiple). Step II: Each fractions are converted to its equivalent

5th Grade Math Problems

From 5th Grade Fractions Worksheets to HOME PAGE

Didn't find what you were looking for? Or want to know more information about Math Only Math . Use this Google Search to find what you need.

New! Comments

Share this page: What’s this?

• Preschool Activities
• Kindergarten Math
• 1st Grade Math
• 2nd Grade Math
• 3rd Grade Math
• 4th Grade Math
• 5th Grade Math
• 6th Grade Math
• 7th Grade Math
• 8th Grade Math
• 9th Grade Math
• 10th Grade Math
• 11 & 12 Grade Math
• Concepts of Sets
• Probability
• Boolean Algebra
• Math Coloring Pages
• Multiplication Table
• Cool Maths Games
• Math Flash Cards
• Online Math Quiz
• Math Puzzles
• Binary System
• Math Dictionary
• Conversion Chart
• Homework Sheets
• Math Problem Ans
• Free Math Answers
• Printable Math Sheet
• Funny Math Answers
• Employment Test
• Math Patterns
• Link Partners
• Privacy Policy

E-mail Address

First Name

to send you Math Only Math.

Recent Articles

5th grade geometry worksheet | angles | triangles | classification.

Aug 27, 24 02:54 PM

Worksheet on Data Handling | Questions on Handling Data |Grouping Data

Aug 27, 24 12:14 PM

Data Handling | Data Analysis | Data Processing | Numerical Data | Def

Aug 27, 24 11:50 AM

Construction of Angles by using Compass, Construction of Angles

Aug 25, 24 04:58 PM

Bisecting an Angle | Bisecting an Angle by Using a Protractor | Rules

Aug 24, 24 04:14 PM

© and ™ math-only-math.com. All Rights Reserved. 2010 - 2024.

Free Printable Fraction Word Problems Worksheets for 5th Grade

Math Fraction Word Problems: Discover a vast collection of free printable worksheets tailored for Grade 5 students, aimed at enhancing their understanding and mastery of fractions through real-life scenarios. Dive into a world of learning with Quizizz!

Explore Fraction Word Problems Worksheets by Grades

• kindergarten

Explore Other Subject Worksheets for grade 5

• Social studies
• Social emotional
• Foreign language
• Reading & Writing

Explore printable Fraction Word Problems worksheets for 5th Grade

Fraction Word Problems worksheets for Grade 5 are an essential tool for teachers looking to help their students master the challenging world of math. These worksheets provide a variety of real-life scenarios that require students to apply their understanding of fractions, decimals, and percentages to solve problems. By incorporating these worksheets into their lesson plans, teachers can ensure that their students are developing strong problem-solving skills and a solid foundation in math. Additionally, these Grade 5 worksheets cover a wide range of topics, including addition, subtraction, multiplication, and division of fractions, as well as converting between fractions, decimals, and percentages. This comprehensive collection of Fraction Word Problems worksheets for Grade 5 is an invaluable resource for any teacher looking to support their students' growth in math.

Quizizz is an innovative platform that offers a variety of engaging and interactive resources for teachers, including Fraction Word Problems worksheets for Grade 5. With Quizizz, teachers can easily create and share custom quizzes, polls, and presentations to supplement their lesson plans and engage their students in a fun and interactive way. In addition to Fraction Word Problems worksheets, Quizizz also offers a vast library of Math Word Problems covering various topics and grade levels. Teachers can search for and assign these quizzes to their students, track their progress, and provide instant feedback to help them improve their understanding of the subject matter. By incorporating Quizizz into their teaching strategies, educators can enhance their students' learning experience and ensure they are well-prepared for success in Grade 5 Math and beyond.

• Inspiration

Solving Word Problems by Adding and Subtracting Fractions and Mixed Numbers

Learn how to solve fraction word problems with examples and interactive exercises.

Example 1: Rachel rode her bike for one-fifth of a mile on Monday and two-fifths of a mile on Tuesday. How many miles did she ride altogether?

Analysis: To solve this problem, we will add two fractions with like denominators.

Solution: 

Answer: Rachel rode her bike for three-fifths of a mile altogether.

Analysis: To solve this problem, we will subtract two fractions with unlike denominators.

Answer: Stefanie swam one-third of a lap farther in the morning.

Analysis: To solve this problem, we will add three fractions with unlike denominators. Note that the first is an improper fraction.

Answer: It took Nick three and one-fourth hours to complete his homework altogether.

Analysis: To solve this problem, we will add two mixed numbers, with the fractional parts having like denominators.

Answer: Diego and his friends ate six pizzas in all.

Analysis: To solve this problem, we will subtract two mixed numbers, with the fractional parts having like denominators.

Answer: The Cocozzelli family took one-half more days to drive home.

Analysis: To solve this problem, we will add two mixed numbers, with the fractional parts having unlike denominators.

Answer: The warehouse has 21 and one-half meters of tape in all.

Analysis: To solve this problem, we will subtract two mixed numbers, with the fractional parts having unlike denominators.

Answer: The electrician needs to cut 13 sixteenths cm of wire.

Analysis: To solve this problem, we will subtract a mixed number from a whole number.

Answer: The carpenter needs to cut four and seven-twelfths feet of wood.

Summary: In this lesson we learned how to solve word problems involving addition and subtraction of fractions and mixed numbers. We used the following skills to solve these problems: 

• Add fractions with like denominators.
• Subtract fractions with like denominators.
• Find the LCD.
• Add fractions with unlike denominators.
• Subtract fractions with unlike denominators.
• Add mixed numbers with like denominators.
• Subtract mixed numbers with like denominators.
• Add mixed numbers with unlike denominators.
• Subtract mixed numbers with unlike denominators.

Directions: Subtract the mixed numbers in each exercise below.  Be sure to simplify your result, if necessary.  Click once in an ANSWER BOX and type in your answer; then click ENTER. After you click ENTER, a message will appear in the RESULTS BOX to indicate whether your answer is correct or incorrect. To start over, click CLEAR.

Note: To write the fraction three-fourths, enter 3/4 into the form. To write the mixed number four and two-thirds, enter 4, a space, and then 2/3 into the form.

RESULTS BOX:

High Impact Tutoring Built By Math Experts

Personalized standards-aligned one-on-one math tutoring for schools and districts

In order to access this I need to be confident with:

Fraction word prob.

Fraction word problems

Here you will learn about fraction word problems, including solving math word problems within a real-world context involving adding fractions, subtracting fractions, multiplying fractions, and dividing fractions.

Students will first learn about fraction word problems as part of number and operations—fractions in 4 th grade.

What are fraction word problems?

Fraction word problems are math word problems involving fractions that require students to use problem-solving skills within the context of a real-world situation.

To solve a fraction word problem, you must understand the context of the word problem, what the unknown information is, and what operation is needed to solve it. Fraction word problems may require addition, subtraction, multiplication, or division of fractions.

After determining what operation is needed to solve the problem, you can apply the rules of adding, subtracting, multiplying, or dividing fractions to find the solution.

For example,

Natalie is baking 2 different batches of cookies. One batch needs \cfrac{3}{4} cup of sugar and the other batch needs \cfrac{2}{4} cup of sugar. How much sugar is needed to bake both batches of cookies?

You can follow these steps to solve the problem:

Step-by-step guide: Adding and subtracting fractions

Step-by-step guide: Adding fractions

Step-by-step guide: Subtracting fractions

Step-by-step guide: Multiplying and dividing fractions

Step-by-step guide: Multiplying fractions

Step-by-step guide: Dividing fractions

Common Core State Standards

How does this relate to 4 th grade math to 6 th grade math?

• Grade 4: Number and Operations—Fractions (4.NF.B.3d) Solve word problems involving addition and subtraction of fractions referring to the same whole and having like denominators, e.g., by using visual fraction models and equations to represent the problem.
• Grade 4: Number and Operations—Fractions (4.NF.B.4c) Solve word problems involving multiplication of a fraction by a whole number, e.g., by using visual fraction models and equations to represent the problem. For example, if each person at a party will eat \cfrac{3}{8} of a pound of roast beef, and there will be 5 people at the party, how many pounds of roast beef will be needed? Between what two whole numbers does your answer lie?
• Grade 5: Number and Operations—Fractions (5.NF.A.2) Solve word problems involving addition and subtraction of fractions referring to the same whole, including cases of unlike denominators, e.g., by using visual fraction models or equations to represent the problem. Use benchmark fractions and number sense of fractions to estimate mentally and assess the reasonableness of answers. For example, recognize an incorrect result \cfrac{2}{5}+\cfrac{1}{2}=\cfrac{3}{7} by observing that \cfrac{3}{7}<\cfrac{1}{2} .
• Grade 5: Number and Operations—Fractions (5.NF.B.6) Solve real world problems involving multiplication of fractions and mixed numbers, e.g., by using visual fraction models or equations to represent the problem.
• Grade 5: Number and Operations—Fractions (5.NF.B.7c) Solve real world problems involving division of unit fractions by non-zero whole numbers and division of whole numbers by unit fractions, e.g., by using visual fraction models and equations to represent the problem. For example, how much chocolate will each person get if 3 people share \cfrac{1}{2} \: lb of chocolate equally? How many \cfrac{1}{3} cup servings are in 2 cups of raisins?
• Grade 6: The Number System (6.NS.A.1) Interpret and compute quotients of fractions, and solve word problems involving division of fractions by fractions, e.g., by using visual fraction models and equations to represent the problem. For example, create a story context for \cfrac{2}{3} \div \cfrac{4}{5} and use a visual fraction model to show the quotient; use the relationship between multiplication and division to explain that \cfrac{2}{3} \div \cfrac{4}{5}=\cfrac{8}{9} because \cfrac{3}{4} of \cfrac{8}{9} is \cfrac{2}{3}. (In general, \cfrac{a}{b} \div \cfrac{c}{d}=\cfrac{a d}{b c} \, ) How much chocolate will each person get if 3 people share \cfrac{1}{2} \: lb of chocolate equally? How many \cfrac{3}{4} cup servings are in \cfrac{2}{3} of a cup of yogurt? How wide is a rectangular strip of land with length \cfrac{3}{4} \: m and area \cfrac{1}{2} \: m^2?

[FREE] Fraction Operations Worksheet (Grade 4 to 6)

Use this quiz to check your grade 4 to 6 students’ understanding of fraction operations. 10+ questions with answers covering a range of 4th to 6th grade fraction operations topics to identify areas of strength and support!

How to solve fraction word problems

In order to solve fraction word problems:

Determine what operation is needed to solve.

Write an equation.

Solve the equation.

State your answer in a sentence.

Fraction word problem examples

Example 1: adding fractions (like denominators).

Julia ate \cfrac{3}{8} of a pizza and her brother ate \cfrac{2}{8} of the same pizza. How much of the pizza did they eat altogether?

The problem states how much pizza Julia ate and how much her brother ate. You need to find how much pizza Julia and her brother ate altogether , which means you need to add.

2 Write an equation.

3 Solve the equation.

To add fractions with like denominators, add the numerators and keep the denominators the same.

4 State your answer in a sentence.

The last step is to go back to the word problem and write a sentence to clearly say what the solution represents in the context of the problem.

Julia and her brother ate \cfrac{5}{8} of the pizza altogether.

Example 2: adding fractions (unlike denominators)

Tim ran \cfrac{5}{6} of a mile in the morning and \cfrac{1}{3} of a mile in the afternoon. How far did Tim run in total?

The problem states how far Tim ran in the morning and how far he ran in the afternoon. You need to find how far Tim ran in total , which means you need to add.

To add fractions with unlike denominators, first find a common denominator and then change the fractions accordingly before adding.

\cfrac{5}{6}+\cfrac{1}{3}= \, ?

The least common multiple of 6 and 3 is 6, so 6 can be the common denominator.

That means \cfrac{1}{3} will need to be changed so that its denominator is 6. To do this, multiply the numerator and the denominator by 2.

\cfrac{1 \times 2}{3 \times 2}=\cfrac{2}{6}

Now you can add the fractions and simplify the answer.

\cfrac{5}{6}+\cfrac{2}{6}=\cfrac{7}{6}=1 \cfrac{1}{6}

Tim ran a total of 1 \cfrac{1}{6} miles.

Example 3: subtracting fractions (like denominators)

Pia walked \cfrac{4}{7} of a mile to the park and \cfrac{3}{7} of a mile back home. How much farther did she walk to the park than back home?

The problem states how far Pia walked to the park and how far she walked home. Since you need to find the difference ( how much farther ) between the two distances, you need to subtract.

To subtract fractions with like denominators, subtract the numerators and keep the denominators the same.

\cfrac{4}{7}-\cfrac{3}{7}=\cfrac{1}{7}

Pia walked \cfrac{1}{7} of a mile farther to the park than back home.

Example 4: subtracting fractions (unlike denominators)

Henry bought \cfrac{7}{8} pound of beef from the grocery store. He used \cfrac{1}{3} of a pound of beef to make a hamburger. How much of the beef does he have left?

The problem states how much beef Henry started with and how much he used. Since you need to find how much he has left , you need to subtract.

To subtract fractions with unlike denominators, first find a common denominator and then change the fractions accordingly before subtracting.

\cfrac{7}{8}-\cfrac{1}{3}= \, ?

The least common multiple of 8 and 3 is 24, so 24 can be the common denominator.

That means both fractions will need to be changed so that their denominator is 24.

To do this, multiply the numerator and the denominator of each fraction by the same number so that it results in a denominator of 24. This will give you an equivalent fraction for each fraction in the problem.

\begin{aligned}&\cfrac{7 \times 3}{8 \times 3}=\cfrac{21}{24} \\\\ &\cfrac{1 \times 8}{3 \times 8}=\cfrac{8}{24} \end{aligned}

Now you can subtract the fractions.

\cfrac{21}{24}-\cfrac{8}{24}=\cfrac{13}{24}

Henry has \cfrac{13}{24} of a pound of beef left.

Example 5: multiplying fractions

Andre has \cfrac{3}{4} of a candy bar left. He gives \cfrac{1}{2} of the remaining bit of the candy bar to his sister. What fraction of the whole candy bar does Andre have left now?

It could be challenging to determine the operation needed for this problem; many students may automatically assume it is subtraction since you need to find how much of the candy bar is left.

However, since you know Andre started with a fraction of the candy bar and you need to find a fraction OF a fraction, you need to multiply.

The difference here is that Andre did NOT give his sister \cfrac{1}{2} of the candy bar, but he gave her \cfrac{1}{2} of \cfrac{3}{4} of a candy bar.

To solve the word problem, you can ask, “What is \cfrac{1}{2} of \cfrac{3}{4}? ” and set up the equation accordingly. Think of the multiplication sign as meaning “of.”

\cfrac{1}{2} \times \cfrac{3}{4}= \, ?

To multiply fractions, multiply the numerators and multiply the denominators.

\cfrac{1}{2} \times \cfrac{3}{4}=\cfrac{3}{8}

Andre gave \cfrac{1}{2} of \cfrac{3}{4} of a candy bar to his sister, which means he has \cfrac{1}{2} of \cfrac{3}{4} left. Therefore, Andre has \cfrac{3}{8} of the whole candy bar left.

Example 6: dividing fractions

Nia has \cfrac{7}{8} cup of trail mix. How many \cfrac{1}{4} cup servings can she make?

The problem states the total amount of trail mix Nia has and asks how many servings can be made from it.

To solve, you need to divide the total amount of trail mix (which is \cfrac{7}{8} cup) by the amount in each serving ( \cfrac{1}{4} cup) to find out how many servings she can make.

To divide fractions, multiply the dividend by the reciprocal of the divisor.

\begin{aligned}& \cfrac{7}{8} \div \cfrac{1}{4}= \, ? \\\\ & \downarrow \downarrow \downarrow \\\\ &\cfrac{7}{8} \times \cfrac{4}{1}=\cfrac{28}{8} \end{aligned}

You can simplify \cfrac{28}{8} to \cfrac{7}{2} and then 3 \cfrac{1}{2}.

Nia can make 3 \cfrac{1}{2} cup servings.

Teaching tips for fraction word problems

• Encourage students to look for key words to help determine the operation needed to solve the problem. For example, subtracting fractions word problems might ask students to find “how much is left” or “how much more” one fraction is than another.
• Provide students with an answer key to word problem worksheets to allow them to obtain immediate feedback on their solutions. Encourage students to attempt the problems independently first, then check their answers against the key to identify any mistakes and learn from them. This helps reinforce problem-solving skills and confidence.
• Be sure to incorporate real-world situations into your math lessons. Doing so allows students to better understand the relevance of fractions in everyday life.
• As students progress and build a strong foundational understanding of one-step fraction word problems, provide them with multi-step word problems that involve more than one operation to solve.
• Take note that students will not divide a fraction by a fraction as shown above until 6 th grade (middle school), but they will divide a unit fraction by a whole number and a whole number by a fraction in 5 th grade (elementary school), where the same mathematical rules apply to solving.
• There are many alternatives you can use in place of printable math worksheets to make practicing fraction word problems more engaging. Some examples are online math games and digital workbooks.

Easy mistakes to make

• Misinterpreting the problem Misreading or misunderstanding the word problem can lead to solving for the wrong quantity or using the wrong operation.
• Not finding common denominators When adding or subtracting fractions with unlike denominators, students may forget to find a common denominator, leading to an incorrect answer.
• Forgetting to simplify Unless a problem specifically says not to simplify, fractional answers should always be written in simplest form.

Related fractions operations lessons

• Fractions operations
• Multiplicative inverse
• Reciprocal math
• Fractions as divisions

Practice fraction word problem questions

1. Malia spent \cfrac{5}{6} of an hour studying for a math test. Then she spent \cfrac{1}{3} of an hour reading. How much longer did she spend studying for her math test than reading?

Malia spent \cfrac{1}{2} of an hour longer studying for her math test than reading.

Malia spent \cfrac{5}{18} of an hour longer studying for her math test than reading.

Malia spent \cfrac{1}{2} of an hour longer reading than studying for her math test.

Malia spent 1 \cfrac{1}{6} of an hour longer studying for her math test than reading.

To find the difference between the amount of time Malia spent studying for her math test than reading, you need to subtract. Since the fractions have unlike denominators, you need to find a common denominator first.

You can use 6 as the common denominator, so \cfrac{1}{3} becomes \cfrac{3}{6}. Then you can subtract.

\cfrac{3}{6} can then be simplified to \cfrac{1}{2}.

Finally, you need to choose the answer that correctly answers the question within the context of the situation. Therefore, the correct answer is “Malia spent \cfrac{1}{2} of an hour longer studying for her math test than reading.”

2. A square garden is \cfrac{3}{4} of a meter wide and \cfrac{8}{9} of a meter long. What is its area?

The area of the garden is 1\cfrac{23}{36} square meters.

The area of the garden is \cfrac{27}{32} square meters.

The area of the garden is \cfrac{2}{3} square meters.

The perimeter of the garden is \cfrac{2}{3} meters.

To find the area of a square, you multiply the length and width. So to solve, you multiply the fractional lengths by mulitplying the numerators and multiplying the denominators.

\cfrac{24}{36} can be simplified to \cfrac{2}{3}. 

Therefore, the correct answer is “The area of the garden is \cfrac{2}{3} square meters.”

3. Zoe ate \cfrac{3}{8} of a small cake. Liam ate \cfrac{1}{8} of the same cake. How much more of the cake did Zoe eat than Liam?

Zoe ate \cfrac{3}{64} more of the cake than Liam.

Zoe ate \cfrac{1}{4} more of the cake than Liam.

Zoe ate \cfrac{1}{8} more of the cake than Liam.

Liam ate \cfrac{1}{4} more of the cake than Zoe.

To find how much more cake Zoe ate than Liam, you subtract. Since the fractions have the same denominator, you subtract the numerators and keep the denominator the same.

\cfrac{2}{8} can be simplified to \cfrac{1}{4}. 

Therefore, the correct answer is “Zoe ate \cfrac{1}{4} more of the cake than Liam.”

4. Lila poured \cfrac{11}{12} cup of pineapple and \cfrac{2}{3} cup of mango juice in a bottle. How many cups of juice did she pour into the bottle altogether?

Lila poured 1 \cfrac{7}{12} cups of juice in the bottle altogether.

Lila poured \cfrac{1}{4} cups of juice in the bottle altogether.

Lila poured \cfrac{11}{18} cups of juice in the bottle altogether.

Lila poured 1 \cfrac{3}{8} cups of juice in the bottle altogether.

To find the total amount of juice that Lila poured into the bottle, you need to add. Since the fractions have unlike denominators, you need to find a common denominator first.

You can use 12 as the common denominator, so \cfrac{2}{3} becomes \cfrac{8}{12}.  Then you can add.

\cfrac{19}{12} can be simplified to 1 \cfrac{7}{12}. 

Therefore, the correct answer is “Lila poured 1 \cfrac{7}{12} cups of juice in the bottle altogether.”

5. Killian used \cfrac{9}{10} of a gallon of paint to paint his living room and \cfrac{7}{10} of a gallon to paint his bedroom. How much paint did Killian use in all?

Killian used \cfrac{2}{10} gallons of paint in all.

Killian used \cfrac{1}{5} gallons of paint in all.

Killian used \cfrac{63}{100} gallons of paint in all.

Killian used 1 \cfrac{3}{5} gallons of paint in all.

To find the total amount of paint Killian used, you add the amount he used for the living room and the amount he used for the kitchen. Since the fractions have the same denominator, you add the numerators and keep the denominators the same.

\cfrac{16}{10} can be simplified to 1 \cfrac{6}{10} and then further simplified to 1 \cfrac{3}{5}.

Therefore, the correct answer is “Killian used 1 \cfrac{3}{5} gallons of paint in all.”

6. Evan pours \cfrac{4}{5} of a liter of orange juice evenly among some cups.

He put \cfrac{1}{10} of a liter into each cup. How many cups did Evan fill?

Evan filled \cfrac{2}{25} cups.

Evan filled 8 cups.

Evan filled \cfrac{9}{10} cups.

Evan filled 7 cups.

To find the number of cups Evan filled, you need to divide the total amount of orange juice by the amount being poured into each cup. To divide fractions, you mulitply the first fraction (the dividend) by the reciprocal of the second fraction (the divisor).

\cfrac{40}{5} can be simplifed to 8.

Therefore, the correct answer is “Evan filled 8 cups.”

Fraction word problems FAQs

Fraction word problems are math word problems involving fractions that require students to use problem-solving skills within the context of a real-world situation. Fraction word problems may involve addition, subtraction, multiplication, or division of fractions.

To solve fraction word problems, first you need to determine the operation. Then you can write an equation and solve the equation based on the arithmetic rules for that operation.

Fraction word problems and decimal word problems are similar because they both involve solving math problems within real-world contexts. Both types of problems require understanding the problem, determining the operation needed to solve it (addition, subtraction, multiplication, division), and solving it based on the arithmetic rules for that operation.

The next lessons are

Still stuck.

At Third Space Learning, we specialize in helping teachers and school leaders to provide personalized math support for more of their students through high-quality, online one-on-one math tutoring delivered by subject experts.

Each week, our tutors support thousands of students who are at risk of not meeting their grade-level expectations, and help accelerate their progress and boost their confidence.

Find out how we can help your students achieve success with our math tutoring programs .

[FREE] Common Core Practice Tests (3rd to 8th Grade)

Prepare for math tests in your state with these 3rd Grade to 8th Grade practice assessments for Common Core and state equivalents.

Get your 6 multiple choice practice tests with detailed answers to support test prep, created by US math teachers for US math teachers!

Privacy Overview

• Home   |  
• About   |  
• Contact Us   |  
• Privacy   |  
• Newsletter   |  
• Shop   |  
• 🔍 Search Site
• Easter Color By Number Sheets
• Printable Easter Dot to Dot
• Easter Worksheets for kids
• Kindergarten
• All Generated Sheets
• Place Value Generated Sheets
• Addition Generated Sheets
• Subtraction Generated Sheets
• Multiplication Generated Sheets
• Division Generated Sheets
• Money Generated Sheets
• Negative Numbers Generated Sheets
• Fraction Generated Sheets
• Place Value Zones
• Number Bonds
• Addition & Subtraction
• Times Tables
• Fraction & Percent Zones
• All Calculators
• Fraction Calculators
• Percent calculators
• Area & Volume Calculators
• Age Calculator
• Height Calculator
• Roman Numeral Calculator
• Coloring Pages
• Fun Math Sheets
• Math Puzzles
• Mental Math Sheets
• Online Times Tables
• Online Addition & Subtraction
• Math Grab Packs
• All Math Quizzes
• 1st Grade Quizzes
• 2nd Grade Quizzes
• 3rd Grade Quizzes
• 4th Grade Quizzes
• 5th Grade Quizzes
• 6th Grade Math Quizzes
• Place Value
• Rounding Numbers
• Comparing Numbers
• Number Lines
• Prime Numbers
• Negative Numbers
• Roman Numerals
• Subtraction
• Add & Subtract
• Multiplication
• Fraction Worksheets
• Learning Fractions
• Fraction Printables
• Percent Worksheets & Help
• All Geometry
• 2d Shapes Worksheets
• 3d Shapes Worksheets
• Shape Properties
• Geometry Cheat Sheets
• Printable Shapes
• Coordinates
• Measurement
• Math Conversion
• Statistics Worksheets
• Bar Graph Worksheets
• Venn Diagrams
• All Word Problems
• Finding all possibilities
• Logic Problems
• Ratio Word Problems
• All UK Maths Sheets
• Year 1 Maths Worksheets
• Year 2 Maths Worksheets
• Year 3 Maths Worksheets
• Year 4 Maths Worksheets
• Year 5 Maths Worksheets
• Year 6 Maths Worksheets
• All AU Maths Sheets
• Kindergarten Maths Australia
• Year 1 Maths Australia
• Year 2 Maths Australia
• Year 3 Maths Australia
• Year 4 Maths Australia
• Year 5 Maths Australia
• Meet the Sallies
• Certificates

CHALLENGE ZONE 5th Grade Math Problems

Welcome to our 5th Grade Math Problems. Here you will find our range of challenging math problem worksheets which are designed to give children the opportunity to apply their skills and knowledge to solve a range of longer problems.

These problems are also a great way of developing perseverance and getting children to try different approaches in their math.

For full functionality of this site it is necessary to enable JavaScript.

Here are the instructions how to enable JavaScript in your web browser .

5th Grade Math Problems

Here you will find a range of problem solving worksheets.

The 5th grade math problems on the sheets are longer math problems designed to encourage children to use a range of math skills to solve them.

The skills the problems will help to develop include:

• systematic working
• logical thinking
• number fact knowledge
• fraction problems
• trial and improvement strategies
• working backwards
• working systematically
• searching for all possible answers.

At fifth grade, the problems are more advanced with children needing to become more systematic in their approach and experimenting using trial and improvement strategies.

Many of the problems have addition 'What if ...' questions with them to extend learning and get children looking for alternative solutions.

These sheets are great for extending learning for more able mathematicians, or using in a whole class problem solving lesson.

• 5th Grade Math Word Problems
• Bertie's Big Win

Bertie's Big Win is a problem involving both money and fractions which can be worked backwards. The aim of the problem is to work out how much money Bertie started with from the clue that are given.

• PDF version
• Fox vs Rabbit #2

Fox vs Rabbit is an activity involving mathematical modelling of a fox chasing a rabbit. The rabbit has a head-start, but the fox is faster. The aim is to find out when the fox will catch the rabbit, and whether or not the rabbit has time to reach his burrow.

• 1..2..3..4.. Challenge

The 1..2..3..4.. Challengs is a number problem involving using the numbers 1, 2, 3 and 4 along with arithmetic operators to make the numbers from 1 to 20. It is great for practicing PEMDAS and getting children to persevere and develop their mental arithmetic skills.

There are 2 versions of the problem sheet, one with a pre-prepared template for filling in, and a second blank version for children to show their own recording system.

• Blank version
• Frazer's Wall #2

Frazer's Wall #2 is a fraction problem solving activity which involves trying to work out the number of bricks that were laid in each day to find out how long it would take to make a wall. This problem is best solved by using a table or working it out one day at a time.

• Millenary Math

Millenary Math is a time problem involving what the time will be in a thousand years/weeks/hours/minutes, etc. It is a good activity for converting units of time and knowing facts like how many days are in each month. There is no answer sheet, as the activity involves using the current time.

• Sally's Fruit Punch #3

Sally's Fruit Punch is a money and scaling activity. The aim is to use the information to work out how much ingredients are needed. The ingredients then need to be priced to work out a total cost.

• Sally's Fruit Punch #3 UK Version
• Share the Treasure #5

Share the Treasure is a fraction sharing activity where the aim is to work backwards to find out how many bars of treasure the pirates had before they shared them all out. It is a good activity for developing fraction problem solving and working backwards.

• Something Fishy #2

Something Fishy is a money problem which involves working out exactly how many of each fish were bought in order to have spent a fixed amount of money on the fish. It is a good activity for using lists and tables to find all possibilities. It is also great for perseverance!

• Something Fishy #2 UK Version
• The Five Primes

The Five Primes is a number activity involving finding five primes with different totals. It is a good activity for learning prime numbers up to 30, and also for working systematically.

• The Rock Race #3

The Rock Race is a 5th grade math problem which needs some perseverance to complete. The aim of the activity is to try different routes around the 6 rocks to determine which route is the shortest.

• Who Chose Which?

Who Chose Which is a logical number activity where you need to use the clues to work out which numbers each of the salamanders chose.

• Birthday Bonanza

Birthday Bonanza is a logic problem which requires logical thinking to work out who got which present and how old each of them was.

• Number Totals Investigation

Number Totals Investigation is a PEMDAS number task which involves using 3 digits and operations to make the largest or smallest possible total.

Looking for some easier math problems?

We have a range of easier word problems on our 4th grade math problems page.

The problems on this page are at a simpler level than those here.

Many of the problems, e.g. Share the Treasure, The Rock Race, Something Fishy have easier versions on this page.

• 4th Grade Math Problems

Looking for some more fifth grade math word problems?

Here you will find our selection of free 5th grade math word problems.

Each sheet is availabel in both standard and metric units (where applicable).

Each sheet comes complete with a separate answer sheet.

All the problems are based around 'real life' such as the planets, heights of mountains, or length of rivers.

Using these sheet will help your child to:

• apply their addition, subtraction, multiplication and division skills;
• apply their knowledge of rounding and place value;
• solve a range of problems including "real life" problems and ratio problems.

All the worksheets help to support Elementary math benchmarks.

• 5th Grade Math Puzzles

Here you will find a range of printable 5th grade math puzzles for your child to enjoy.

The puzzles will help your child practice and apply their addition, subtraction, multiplication and division facts as well as developing their thinking and reasoning skills in a fun and engaging way.

Using these puzzles will help your child to:

• learn and practice their addition facts, including decimals;
• practice their subtraction facts, including decimals;
• practice and apply multiplication and division facts;
• develop problem solving skills and reasoning.

All the puzzles support elementary math benchmarks for 5th grade.

Fifth Grade Math Games

Here you will find a range of free printable 5th Grade Math games.

All children like to play Math games, and you will find a good range of Grade 5 Math Games here for your child to play and enjoy.

The following games involve different 5th Grade Math activities which you and your child can enjoy together.

All the free 5th Grade Math Worksheets in this section follow the Elementary Math Benchmarks for Grade 5.

• Math Games 5th Grade

How to Print or Save these sheets 🖶

Need help with printing or saving? Follow these 3 steps to get your worksheets printed perfectly!

• How to Print support

Subscribe to Math Salamanders News

Sign up for our newsletter to get free math support delivered to your inbox each month. Plus, get a seasonal math grab pack included for free!

• Newsletter Signup

Return to 5th Grade Math Worksheets Hub

Return to Math Problem Worksheets Hub

Return from 5th Grade Math Problems to Math Salamanders Homepage

Math-Salamanders.com

The Math Salamanders hope you enjoy using these free printable Math worksheets and all our other Math games and resources.

We welcome any comments about our site or worksheets on the Facebook comments box at the bottom of every page.

New! Comments

TOP OF PAGE

© 2010-2024 Math Salamanders Limited. All Rights Reserved.

• Privacy Policy
• Copyright Policy

Register here

In case you want to be notified about school in your locality then please register here.

• Are you a Parent or Student?
• Are you a Teacher?
• Are you a School Supplier?

• Our other Domains Olympiad Preparation Math Square Science Square English Square Cyber Square School Square Scholar Square Global Olympiads NCERT Solutions CBSE Sample Papers
• Join WhatsApp Channel
• Apply for CREST Olympiads

• What is fraction? A fraction is a numerical quantity that is not a whole number. For example, ½ is a fraction of 1 as numerator and 2 as a denominator

Fractions having the same denominator are called like fractions. For example, ½,3/2, 5/2, 7/2, are all like fractions.

• Fractions having different denominators are called, unlike fractions. For example, ½, 2/3, ¾, 4/5, are all unlike fractions
• A fraction whose numerator is less than the denominator is called proper fraction. For example, 8/9, 7/8, 6/7, 5/6 are all proper fractions.
• A fraction whose numerator is greater than the denominator is called improper fraction. For example, 3/2, 4/3, 5/4, 6/5 are all improper fractions.

EXAMPLE 1: Find the fraction of shaded and unshaded part.

EXAMPLE 2: Find the fraction of red balls, green balls and blue balls.

SOLUTION: Total number of balls= 10 Number of red balls= 4

Fraction of red balls= 4/10= 2/5

Fraction of green balls= 5/10= ½

Fraction of blue balls= 1/10

Fraction as a division

• Any fraction can be expressed as a division by writing its numerator as dividend and denominator as divisor

Numerator/Denominator

= Dividend ÷ Divisor

=Dividend/Divisor

EXAMPLE 1: Write 1÷2 as a fraction.

SOLUTION: ½

EXAMPLE 2: Write 2/3 as division.

SOLUTION: 2÷3

To convert a mixed no. into an improper fraction & vice versa

• To convert a mixed number into an improper fraction multiply the quotient with the divisor and add the product with remainder in the numerator. The denominator will contain the divisor.

• To convert an improper fraction into a mixed number, divide the numerator of the fraction by the denominator. Write the quotient as the whole number. The remainder in the numerator and the divisor in the denominator.

Finding and checking equivalent fraction

• To find the equivalent fraction to a given fraction, divide or multiply the numerator or denominator by the same number. (other than zero)

• To check for equivalent fractions, we need two equivalent fraction.

SOLUTION: 2x4=8 3X3=9 8≠9

Hence, the fractions are not equal.

To find a fraction in its lowest term

• A fraction is in its lowest term when the numerator and the denominator don’t have a common factor, except 1.
• There are two methods of finding a fraction in its lowest term. They are: Method 1: Divide the numerator and denominator with their common factor till we are left with only the common factor 1

Method 2: Divide the numerator and denominator of the given fraction with their HCF.

To find the fraction of a number or quantity

• Divide the number by the denominator. Then, multiply the quotient so obtained by the numerator.

EXAMPLE 1: A group has 120 children. 4/5 of them are girls. Find the number of boys.

No. of boys= (120-96) = 24

EXAMPLE 2: Find 1/4 of a year in months.

SOLUTION: A year has 12 months. ¼ X 12 = 3 months [ANS]

To compare unlike fractions

• First find the LCM of the denominators of the given fractions.
• Then convert the unlike fractions into equivalent like fraction with LCM as their common denominator.
• Compare the like fractions.

Convert mixed fractions into improper fractions to compare them.

To add/subtract unlike fractions

• Find the LCM of the denominator of unlike fraction.
• Then convert the unlike fraction into equivalent like fraction with LCM as common denominator.
• Add/subtract the like fraction so obtained.

EXAMPLE 1: Add/subtract ½ and/from 1/6.

SOLUTION: LCM of 2 and 6 is = 2x3=6 2| 2,6 1,3

Reciprocal of a fractional number

• When the product of two fraction is 1, we say that each of the fraction is the reciprocal or multiplicative inverse of the other.

Division of fractions

• Division is repeated subtraction.
• Division by a fraction is same as multiplication by its reciprocal. 0 has no reciprocal. The reciprocal of 1 is 1. 0 divided by any non-zero number = 0

Practice these questions

• LCM of denominators is to be found only while performing addition or subtraction of unlike fractions.
• While multiplying fractions we can change their order, but the product remains the same. (commutative property)
• If a fraction is multiplied by 0, the product is always zero.
• If a fraction is multiplied by 1, the product is the same fraction.
• A fraction is in the lowest term when the only common factor between the numerator and the denominator is 1
• If any of the fraction is a mixed number or a whole number, change it to an improper function and then multiply.

Quiz for Fractions

Q.1	Which one is a proper fraction?
a)	44/11
b)	24/6
c)	19/78
d)	7 1/11

Q.2	Which one is a improper fraction?
a)	45/17
b)	16/38
c)	14/128
d)	5 5/120

Q.3	What is the mixed fraction of 23/3?
a)	7 + 2/3
b)	2+7/3
c)	4/7+5
d)	5+2/7

Q.4	Find the improper fraction of 7+(12/60)
a)	12
b)	8
c)	34/5
d)	36/5

Q.5	Fill in the blank. 7/6 = __
a)	14/6
b)	21/18
c)	21/12
d)	18/21

Q.6	Rahul ate 3 pieces of Pizza. Raj ate 2 pieces of Pizza. If there are initially 10 pieces then what fraction of Pizza is left?
a)	(1/2)
b)	(1/5)
c)	(5/2)
d)	none of the above

Q.7	Marry and Steve are brother & sister. They have a computer. Marry fills 3/5 of hard disk with her data and Steve fills 1/3 of hard disk with his data. What fraction of the hard disk is empty?
a)	14/15
b)	1/15
c)	2/5
d)	2/3

Q.8	Fill in the blank. 69/7 __ 77/7.
a)	>=
b)	=
c)	>
d)	<

Q.9	Consider the values: 8/16, 7/14, 42/21, 96/3, 12/4. Find out which one is the highest value.
a)	96/3
b)	12/4
c)	42/21
d)	7/14

Q.10	Consider the values 77/7, 45/5, 125/25, 33/18. Find out which one is the lowest value.
a)	125/25
b)	33/18
c)	45/5
d)	none of the above

Your Score: 0 /10

Other Chapters of Class 5

Quick Links

SchoolPlus Program

Yearlong program for Olympiads preparation & to build necessary skills for future.

Olympiad Exam Dates

Time to mark your calendar with the upcoming Olympiads exam schedule.

LIVE Classes for Olympiads

Take your Olympiad preparation to next-level by taking LIVE Classes.

Olympiad Test Series

Assess your performance by taking topic-wise and full length mock tests.

India’s First Summer Olympiads

Know your true potential by participating in Unicus Olympiads for classes 1-11.

Asia’s Biggest Winter Olympiads

Give wings to your innovation by appearing in CREST Olympiads for Prep/KG to classes 1-10.

Fraction Word Problems Worksheets for 5th Graders

These fun fraction word problems worksheets for 5th graders online are all you need to help your child strengthen their knowledge and skills. Make the activity of learning something to look forward to by using these interactive fraction word problems worksheets. Get started now to add fun to your 5th grader's routine!

CONTENT TYPE

• Lesson Plans
• Math (2,607)
• Number Sense (10)
• Compare Numbers (9)
• Order Numbers (1)
• Multiplication (196)
• Times Tables (4)
• Multiplication Properties (76)
• Distributive Property Of Multiplication (40)
• Multiply By Multiples Of 10 (15)
• Multi-Digit Multiplication (110)
• Multiply 2-Digit By 1-Digit Numbers (19)
• Multiply 2-Digit By 2-Digit Numbers (38)
• Multiply 3-Digit By 1-Digit Numbers (5)
• Multiply 3-Digit By 2-Digit Numbers (26)
• Multiply 4-Digit By 1-Digit Numbers (11)
• Division (142)
• Estimate Quotients (10)
• Long Division (86)
• Divide 2-Digit By 1-Digit Numbers (13)
• Divide 3-Digit By 1-Digit Numbers (13)
• Divide 4-Digit By 1-Digit Numbers (14)
• Fractions (387)
• Fractions Using Models (23)
• Fractions On A Number Line (10)
• Compare Fractions (32)
• Order Fractions (18)
• Equivalent Fractions (31)
• Improper Fractions As Mixed Numbers (12)
• Fractions Operations (254)
• Add Fractions (36)
• Add Fractions Using Models (16)
• Add Like Fractions (11)
• Add Unlike Fractions (12)
• Estimate Fraction Sums (4)
• Subtract Fractions (34)
• Subtract Fractions Using Models (15)
• Subtract Like Fractions (11)
• Subtract Unlike Fractions (11)
• Add Mixed Numbers (41)
• Add Mixed Numbers Using Models (12)
• Add A Mixed Number To A Fraction (14)
• Subtract Mixed Numbers (42)
• Subtract Mixed Numbers Using Models (11)
• Subtract A Fraction From A Mixed Number (14)
• Multiply Fractions (40)
• Multiply Fractions Using Models (8)
• Multiply Fractions By Whole Numbers (21)
• Multiply Mixed Numbers (32)
• Multiply Mixed Numbers By Whole Numbers (10)
• Multiply Mixed Numbers By Fractions (10)
• Divide Fractions (12)
• Scaling Fractions (10)
• Decimals (1,702)
• Read And Write Decimals (73)
• Decimals Using Models (14)
• Decimals On A Number Line (12)
• Decimal Place Value (45)
• Word Form Of Decimals (10)
• Compare Decimals (31)
• Compare Decimals Using Models (10)
• Compare Decimals Using A Number Line (11)
• Order Decimals (12)
• Round Decimals (40)
• Round Decimals To The Nearest Whole (18)
• Round Decimals To The Nearest Tenths (10)
• Round Decimals To The Nearest Hundredths (10)
• Decimal Operations (1,542)
• Add Decimals (376)
• Subtract Decimals (382)
• Multiply Decimals (250)
• Multiply Decimals By Powers Of 10 (27)
• Multiply Decimals By Whole Numbers (75)
• Divide Decimals (151)
• Divide Decimals By Powers Of 10 (18)
• Divide Decimals By Whole Numbers (47)
• Divide Whole Numbers By Decimals (45)
• Geometry (56)
• Angles (16)
• Shapes (17)
• 2D Shapes (17)
• Attributes Of 2D Shapes (4)
• Coordinate Plane (20)
• Read Points On The Coordinate Plane (10)
• Plot Points On The Coordinate Plane (10)
• Measurement (34)
• Conversion Of Measurement Units (8)
• Perimeter (6)
• Multiply And Divide Money (11)
• Algebra (59)
• Number Patterns (20)
• Expressions And Equations (35)
• Evaluate Exponents (11)
• Order Of Operations (13)
• Word Problems (214)
• Addition Word Problems (25)
• Decimal Addition Word Problems (25)
• Subtraction Word Problems (25)
• Decimal Subtraction Word Problems (25)
• Multiplication Word Problems (45)
• Decimal Multiplication Word Problems (28)
• Division Word Problems (40)
• Decimal Division Word Problems (6)
• Multi-Step Word Problems (16)
• Fraction Word Problems (36)
• Reading (102)
• Reading Comprehension (101)
• Cause And Effect (8)
• Inference (7)
• Identify The Main Idea And Key Details (12)
• Sequencing (8)
• Story Elements (5)
• Authors Purpose (4)
• Compare And Contrast (7)
• Point Of View (5)
• Text Structure (7)
• Fact Or Opinion (3)
• Using Illustrations (6)
• Context Clues (4)
• Writing (334)
• Handwriting (263)
• Word Tracing (74)
• Sentence Tracing (52)
• Cursive Writing (137)
• Cursive Words (82)
• Cursive Sentences (55)
• Creative Writing (62)
• Descriptive Writing (42)
• Narrative Writing (12)
• Writing Paragraphs (59)
• Grammar (118)
• Pronouns (10)
• Parts Of Speech (5)
• Prepositions (8)
• Punctuation (17)
• Tenses (24)
• Spelling (5)
• Common Misspellings (2)
• Unscramble (3)
• Vocabulary (56)
• Affixes (3)
• Commonly Confused Words (7)
• Figures Of Speech (9)
• Synonyms And Antonyms (5)
• Word Puzzles (18)

Word Problems on Adding Fractions & Mixed Numbers Worksheet

Become a mathematician by practicing word problems on adding fractions & mixed numbers.

Adding Fractions & Mixed Numbers Word Problems Worksheet

Help your child solve word problems on adding fractions & mixed numbers.

Addition Problems Involving Mixed Numbers Worksheet

Solidify your math skills by practicing addition problems involving mixed numbers.

Real Life Problems on Adding Mixed Numbers Worksheet

Boost your ability to solve real life problems on adding mixed numbers with this fun worksheet.

Story Problems on Subtracting Fractions Worksheet

Focus on core math skills with this worksheet by solving story problems on subtracting fractions.

Real Life Problems on Subtracting Fractions Worksheet

In this worksheet, learners will get to solve real life problems on subtracting fractions.

Subtraction Problems Involving Mixed Numbers Worksheet

Reinforce math concepts by practicing subtraction problems involving mixed numbers.

Real Life Problems on Subtracting Mixed Numbers Worksheet

Pack your math practice time with fun by solving real life problems on subtracting mixed numbers.

Fraction Multi-Step Word Problems Worksheet

This downloadable worksheet is designed to practice multi-step word problems on fractions.

Multi-Step Word Problems on Fractions Worksheet

Be on your way to become a mathematician by solving multi-step word problems on fractions.

Problems on Multiplying Unit Fraction by Whole Worksheet

Learners must solve problems on multiplying a unit fraction by a whole to enhance their math skills.

Word Problems on Product of Unit Fraction & Whole Worksheet

Use this worksheet to solve word problems to find the product of a unit fraction & a whole.

Problems on Multiplying Non-Unit Fraction & Whole Worksheet

Focus on core math skills by solving problems on multiplying a non-unit fraction & a whole.

Problems on Product of Whole & Non-Unit Fraction Worksheet

Learners must solve problems to find the product of whole & non-unit fractions.

Problems on Multiplying Whole & Mixed Numbers Worksheet

Practice problems on multiplying whole & mixed numbers like a math legend.

Solve Problems on Product of Whole & Mixed Numbers Worksheet

Assess your math skills by solving problems on product of whole & mixed numbers in this worksheet.

Word Problems on Fraction Addition Worksheet

Reinforce math concepts by practicing word problems on fraction addition.

Word Problems on Adding Fractions Worksheet

Use this worksheet to solve word problems on adding fractions to strengthen your math skills.

Word Problems on Adding Mixed Numbers Worksheet

Use this printable worksheet to solve word problems on adding mixed numbers.

Adding Mixed Numbers Word Problems Worksheet

This downloadable worksheet is designed to practice word problems on adding mixed numbers.

Word Problems on Fraction Subtraction Worksheet

Focus on core math skills with this fun worksheet by solving word problems on fraction subtraction.

Word Problems on Subtracting Fractions Worksheet

Put your skills to the test by practicing word problems on subtracting fractions.

Word Problems on Subtracting Mixed Numbers Worksheet

In this worksheet, learners will get to solve word problems on subtracting mixed numbers.

Subtracting Mixed Numbers Word Problems Worksheet

In this worksheet, learners will practice word problems on subtracting mixed numbers.

Word Problems on Estimating the Answer Worksheet

Boost your ability to solve word problems on estimating the answer with this playful worksheet.

Word Problems Multiplying Fraction by Whole Number Worksheet

Print this worksheet to practice word problems on multiplying fraction by whole numbers.

Multiply Fractions by Whole Numbers Word Problems Worksheet

Develop math skills by practicing word problems on multiplying fractions by whole numbers.

Word Problems on Multiplying Fractions Worksheet

Make math practice a joyride by solving word problems on multiplying fractions.

Real Life Problems on Multiplying Fractions Worksheet

Be on your way to become a mathematician by solving real life problems on multiplying fractions.

Word Problems on Multiplying Mixed Numbers Worksheet

Help your child revise fractions by solving word problems on multiplying mixed numbers.

Real Life Problems on Multiplying Mixed Numbers Worksheet

Solve real life problems on multiplying mixed numbers by printing this playful worksheet.

Word Problems on Unit Conversion Worksheet

This downloadable worksheet is designed to practice word problems on unit conversion.

Problems on Adding and Subtracting Like Fractions Worksheet

A worksheet focused on enhancing students' skills in adding and subtracting like fractions.

Subtraction Word Problem with Unlike Fraction Worksheet

This worksheet provides various word problems aimed at enhancing skills in subtracting unlike fractions.

Word Problems on Multiplying Mixed Number and Fraction Worksheet

Boost your math skills with this worksheet on multiplying mixed numbers and fractions.

Word Problems on Multiplying Two Mixed Numbers Worksheet

Enhance your math skills with this worksheet on multiplying two mixed numbers word problems.

Your one stop solution for all grade learning needs.

Addition Worksheets

Welcome to the addition worksheets page at Math-Drills.com where we will add to your learning experience in many positive ways! On this page, you will find Addition worksheets from addition facts and two-digit addition to column addition and addition with games. In the first section, we've included a few addition printables that should help out the beginning student. Teaching addition facts is best done with some interesting teaching strategies.

Some teachers and parents use addition manipulatives to help students understand the basic addition facts. For example, adding groups of "Apple Jacks" (a breakfast cereal) by counting will quickly lead students to understand the concepts of addition. The sooner you can introduce base ten blocks to your students, the better. If you haven't already used them for counting, use them for basic addition and show students how regrouping works.

Most Popular Addition Worksheets this Week

Addition Facts Tables

Disputably not a great way to learn addition facts, but undeniably a great way to summarize, addition facts tables are an invaluable resource in any home or school classroom. Addition works very well as a table since the addends can be sequential. Encourage students to look for patterns and teach them a variety of strategies to learn the addition facts. For students who have not yet memorized their addition facts but need to know them for a more advanced math lesson such as adding two-digit numbers, provide an addition facts table to them, so they can quickly look up addition facts. After a while, they will most likely learn the facts through the use of the table and become less reliant on it. To make the tables more durable, print them on card stock and laminate them. They can be displayed on a screen or enlarged and printed on poster paper for whole class use.

• Addition Facts in One Square Table Addition Facts Table 1 to 10 (Filled In) Addition Facts Table 1 to 10 (Blank) Addition Facts Table 0 to 9 (Filled In) Addition Facts Table 0 to 9 (Blank) Left-Handed Addition Facts Table Left-Handed Blank Addition Facts Table All Addition Facts Tables Addition Facts Tables With One Fact at a time highlighted
• Addition Facts in Separate Tables Single Addition Facts Tables in Gray 1 to 12 Single Addition Facts Tables in Color 1 to 12 Single Addition Facts Tables in Montessori Colors 1 to 12

Five Minute Addition Frenzies

Five minute frenzy charts are 10 by 10 grids for addition fact practice. In each square, students write the sum of the column number and the row number.

Called mad minutes or timed drills by some, five minute frenzies are meant to be timed to add a little more excitement to practicing addition facts. They are ideally used to increase a student's ability to recall addition facts quickly which has all sorts of benefits later in their school life including preventing high school teachers from complaining about "how their students can't even add single-digit numbers without using a calculator."

A general goal to achieve would be to complete one chart in less than five minutes and score 98 percent or better, however, we recommend setting personal goals for students based on an initial test. If they are banging their head against the wall after a couple of minutes with only a few questions done, they really shouldn't be completing a timed addition facts drill at the moment. They still have some learning to do. We would recommend breaking out the manipulatives at this point. If they blast through the questions in 1.5 minutes and get almost all of them correct, they are probably ready for something a little more challenging.

One-per-page addition frenzies are not the most efficient use of paper resources, but they are a good starting point especially for younger students who have not quite mastered their penmanship enough to fit their numbers into a smaller chart. They are also great for displaying on screens or monitors for group activities. For example, you might use an interactive white board to fill out the chart.

• Five Minute Addition Frenzies Addition Frenzy ( 1 to 10 ) Addition Frenzy ( 11 to 20 ) Addition Frenzy ( 21 to 50 ) Addition Frenzy ( 51 to 100 )
• Left-handed Five Minute Addition Frenzies Left-handed Addition Frenzy ( 1 to 10 ) Left-handed Addition Frenzy ( 11 to 20 ) Left-handed Addition Frenzy ( 21 to 50 ) Left-handed Addition Frenzy ( 51 to 100 )

A wiser use of paper and photo-copy limits, having four charts on a page allows for multi-day practice, collaborative work or through the use of a paper-cutter, a quick stack of practice pages for students who finish early.

• Five Minute Addition Frenzies (Four Per Page) Four Addition Frenzies ( 1 to 10 ) Four Addition Frenzies ( 11 to 20 ) Four Addition Frenzies ( 21 to 50 ) Four Addition Frenzies ( 51 to 100 )
• Left-handed Five Minute Addition Frenzies (Four Per Page) Left-handed Four Addition Charts Per Page ( 1 to 10 ) Left-handed Four Addition Charts Per Page ( 11 to 20 ) Left-handed Four Addition Charts Per Page ( 21 to 50 ) Left-handed Four Addition Charts Per Page ( 51 to 100 )

Single-Digit Addition

Most people would agree that being able to add single-digit numbers quickly and in your head is an essential skill for success in math. The various addition worksheets in this section focus on skills that students will use their entire life. These worksheets will not magically make a student learn addition, but they are valuable for reinforcement and practice and can also be used as assessment tools.

• Single-Digit Addition with Some Regrouping 100 Single-Digit Addition Questions with Some Regrouping ✎ 81 Single-Digit Addition Questions with Some Regrouping ✎ 64 Single-Digit Addition Questions with Some Regrouping ✎ 50 Single-Digit Addition Questions with Some Regrouping ✎ 25 Single-Digit Addition Questions with Some Regrouping ✎ 12 Single-Digit Addition Questions with Some Regrouping ✎
• Single-Digit Addition with No Regrouping 100 Single-Digit Addition Questions with No Regrouping 64 Single-Digit Addition Questions with No Regrouping 25 Single-Digit Addition Questions with No Regrouping 12 Single-Digit Addition Questions with No Regrouping
• Single-Digit Addition with All Regrouping 100 Single-Digit Addition Questions with All Regrouping 64 Single-Digit Addition Questions with All Regrouping 25 Single-Digit Addition Questions with All Regrouping 12 Single-Digit Addition Questions with All Regrouping
• Horizontally Arranged Single-Digit Addition Horizontally Arranged Single-Digit Addition Facts (100 Questions) ✎ Horizontally Arranged Single-Digit Addition Facts (50 Questions) ✎ Horizontal Numbers that Add to 10 Horizontally Arranged Single-Digit Addition Facts up to 5 + 5 (100 Questions) ✎ Horizontally Arranged Single-Digit Addition Facts up to 6 + 6 (100 Questions) ✎ Horizontally Arranged Single-Digit Addition Facts up to 7 + 7 (100 Questions) ✎ Horizontally Arranged Single-Digit Addition Facts up to 8 + 8 (100 Questions) ✎
• Horizontally Arranged Single-Digit Addition of More than Two Addends Adding 3 Single-Digit Numbers Horizontally Adding 4 Single-Digit Numbers Horizontally Adding 5 Single-Digit Numbers Horizontally Adding 10 Single-Digit Numbers Horizontally
• Horizontally Arranged Single-Digit Addition with No Regrouping Horizontal Addition Facts with No Regrouping 100 per page Horizontal Addition Facts with No Regrouping and No Zeros 100 per page Horizontal Addition Facts with No Regrouping 50 per page
• Horizontally Arranged Single-Digit Addition with All Regrouping Horizontal Addition Facts with All Regrouping 100 per page Horizontal Addition Facts with All Regrouping 50 per page

The make ten addition strategy involves "spliting" the second addend into two parts. The first part combines with the first addend to make ten and the second part is the leftover amount. The strategy helps students quickly add amounts over ten in their head. For example, adding 8 + 7, students first recognize that they need to add 2 to 8 to get 10, so they split the 7 into 2 + 5. The 8 + 2 makes 10 and 5 more makes 15. The skill can be extended to many situations, for example adding 24 + 9, students recognize that they need 6 more to get to 30 and 9 can be split into 6 + 3, so 24 + 6 = 30 and 3 more makes 33. Continuing on, students can work on recognizing "complements" of other important numbers (see section further down) to develop this strategy further.

• Make 10 Addition Strategy Make 10 Addition Strategy Make 10 Addition Strategy Blanks Make 20 Addition Strategy Make 30 Addition Strategy Make 40 Addition Strategy Make 50 Addition Strategy Make 60 Addition Strategy Make 70 Addition Strategy Make 80 Addition Strategy Make 90 Addition Strategy Make Multiples of 10 Addition Strategy

Focusing on one number at a time is necessary for some students. Maybe they get overwhelmed with too much information and need to experience success in small steps.

• Adding Focus or Target Facts (50 Questions) Adding 0 to Single-Digit Numbers (50 Questions) ✎ Adding 1 to Single-Digit Numbers (50 Questions) ✎ Adding 2 to Single-Digit Numbers (50 Questions) ✎ Adding 1 or 2 to Single-Digit Numbers (50 Questions) ✎ Adding 3 to Single-Digit Numbers (50 Questions) ✎ Adding 4 to Single-Digit Numbers (50 Questions) ✎ Adding 5 to Single-Digit Numbers (50 Questions) ✎ Adding 6 to Single-Digit Numbers (50 Questions) ✎ Adding 7 to Single-Digit Numbers (50 Questions) ✎ Adding 8 to Single-Digit Numbers (50 Questions) ✎ Adding 9 to Single-Digit Numbers (50 Questions) ✎
• Adding Focus or Target Facts (25 Large Print Questions) Adding 0 to Single-Digit Numbers (25 Large Print Questions) ✎ Adding 1 to Single-Digit Numbers (25 Large Print Questions) ✎ Adding 2 to Single-Digit Numbers (25 Large Print Questions) ✎ Adding 3 to Single-Digit Numbers (25 Large Print Questions) ✎ Adding 4 to Single-Digit Numbers (25 Large Print Questions) ✎ Adding 5 to Single-Digit Numbers (25 Large Print Questions) ✎ Adding 6 to Single-Digit Numbers (25 Large Print Questions) ✎ Adding 7 to Single-Digit Numbers (25 Large Print Questions) ✎ Adding 8 to Single-Digit Numbers (25 Large Print Questions) ✎ Adding 9 to Single-Digit Numbers (25 Large Print Questions) ✎
• Adding Focus or Target Facts (25 Questions) with Sums Limited to 12 Adding 1 to Single-Digit Numbers With Sums Limited to 12 (25 Large Print Questions) ✎ Adding 2 to Single-Digit Numbers With Sums Limited to 12 (25 Large Print Questions) ✎ Adding 3 to Single-Digit Numbers With Sums Limited to 12 (25 Large Print Questions) ✎ Adding 4 to Single-Digit Numbers With Sums Limited to 12 (25 Large Print Questions) ✎ Adding 5 to Single-Digit Numbers With Sums Limited to 12 (25 Large Print Questions) ✎ Adding 6 to Single-Digit Numbers With Sums Limited to 12 (25 Large Print Questions) ✎ Adding 7 to Single-Digit Numbers With Sums Limited to 12 (25 Large Print Questions) ✎ Adding 8 to Single-Digit Numbers With Sums Limited to 12 (25 Large Print Questions) ✎ Adding 9 to Single-Digit Numbers With Sums Limited to 12 (25 Large Print Questions) ✎
• Horizontally-Arranged Adding Focus or Target Facts 100 Horizontal Adding 1s to Single-Digit Numbers Questions 100 Horizontal Adding 2s to Single-Digit Numbers Questions 50 Adding 1s and 2s to Single-Digit Numbers Questions 100 Horizontal Adding 3s to Single-Digit Numbers Questions 100 Horizontal Adding 4s to Single-Digit Numbers Questions 100 Horizontal Adding 5s to Single-Digit Numbers Questions 100 Horizontal Adding 6s to Single-Digit Numbers Questions 100 Horizontal Adding 7s to Single-Digit Numbers Questions 100 Horizontal Adding 8s to Single-Digit Numbers Questions 100 Horizontal Adding 9s to Single-Digit Numbers Questions

Multi-Digit Addition

A variety of strategies can be used to learn multi-digit addition; it isn't necessary to rely only on paper and pencil methods. Base ten blocks can help students conceptualize addition. Teaching students a mental left-to-right addition skill will help them in future math studies and life in general. E.g. 34 + 78 would be 30 + 70 = 100, 100 + 4 = 104, 104 + 8 = 112. Don't forget about using estimation with these worksheets.

• Multi-Digit Addition with Some Regrouping 2-Digit plus 1-Digit Addition (25 Questions) ✎ 2-Digit Plus 1-Digit Addition (36 Questions) ✎ 2-Digit plus 1-Digit Addition (64 Questions) ✎ 2-Digit plus 1-Digit Addition (100 Questions) ✎ 2-Digit plus 1-Digit Addition ( Sums Less Than 100 ) (25 Questions) 2-Digit Addition (25 Questions) ✎ 2-Digit Addition (36 Questions) ✎ 2-Digit Addition (64 Questions) ✎ 2-Digit Addition (100 Questions) ✎ 3-Digit Plus 1-Digit Addition (25 Questions) ✎ 3-Digit Plus 1-Digit Addition (36 Questions) ✎ 3-Digit Plus 2-Digit Addition (25 Questions) ✎ 3-Digit Plus 2-Digit Addition (36 Questions) ✎ 3-Digit Plus 2-Digit Addition (49 Questions) ✎ 3-Digit Plus 2-Digit Addition (100 Questions) ✎ 3-Digit Addition (25 Questions) ✎ 3-Digit Addition (36 Questions) ✎ 3-Digit Addition (49 Questions) ✎ 3-Digit Addition (100 Questions) ✎ 4-Digit Plus 1-Digit Addition (25 Questions) ✎ 4-Digit Plus 1-Digit Addition (36 Questions) ✎ 4-Digit Plus 2-Digit Addition (25 Questions) ✎ 4-Digit Plus 2-Digit Addition (36 Questions) ✎ 4-Digit Plus 3-Digit Addition (25 Questions) ✎ 4-Digit Plus 3-Digit Addition (36 Questions) ✎ 4-Digit Plus 3-Digit Addition (49 Questions) ✎ 4-Digit Plus 3-Digit Addition (100 Questions) ✎ 4-Digit Addition (25 Questions) ✎ 4-Digit Addition (36 Questions) ✎ 4-Digit Addition (49 Questions) ✎ 4-Digit Addition (100 Questions) ✎ 5-Digit Addition (25 Questions) ✎ Various 2-digit to 4-digit Addition (25 Questions) ✎ Various 2-Digit to 4-Digit Addition (36 Questions) ✎ Various 2-digit to 5-digit Addition (20 Questions) ✎ Various 2-Digit to 5-Digit Addition (36 Questions) ✎ Various 3-digit to 5-digit Addition (20 Questions) ✎ Various 3-Digit to 5-Digit Addition (36 Questions) ✎ 6-Digit Addition (20 Questions) ✎ 7-Digit Addition (15 Questions) ✎ 8-Digit Addition (15 Questions) ✎ 9-Digit Addition (15 Questions) ✎ 3-Digit Expanded Form Addition

Regrouping is what long addition is all about; these worksheets give students a lot of practice since every step requires regrouping.

• Multi-Digit Addition with All Regrouping 2-Digit Plus 1-Digit Addition with ALL Regrouping in the Ones Place (25 Questions) ✎ 2-Digit Addition with ALL Regrouping (25 Questions) ✎ 2-Digit Addition with ALL Regrouping (36 Questions) ✎ 3-Digit Addition with ALL Regrouping (25 Questions) ✎ 4-Digit Addition with ALL Regrouping (25 Questions) ✎ 5-Digit Addition with ALL Regrouping (20 Questions) ✎ 6-Digit Addition with ALL Regrouping (20 Questions) ✎ 7-Digit Addition with ALL Regrouping (15 Questions) ✎ 8-Digit Addition with ALL Regrouping (15 Questions) ✎ 9-Digit Addition with ALL Regrouping (15 Questions) ✎

If you haven't quite mastered all the addition facts or the long addition algorithm, these might be the worksheets for you. These worksheets don't require any regrouping, so they provide an extra in-between skill for students who require a little more guidance.

• Multi-Digit Addition with No Regrouping 2-Digit Plus 1-Digit Addition with NO Regrouping (25 Questions) ✎ 2-Digit Addition with NO Regrouping (25 Questions) ✎ 2-Digit Addition with NO Regrouping (36 Questions) ✎ 2-Digit Addition with NO Regrouping (64 Questions) ✎ 2-Digit Addition with NO Regrouping (100 Questions) ✎ 3-Digit Plus 1-Digit Addition with NO Regrouping (25 Questions) ✎ 3-Digit Plus 2-Digit Addition with NO Regrouping (25 Questions) ✎ 3-Digit Addition with NO Regrouping (25 Questions) ✎ 4-Digit Plus 1-Digit Addition with NO Regrouping (25 Questions) ✎ 4-Digit Plus 2-Digit Addition with NO Regrouping (25 Questions) ✎ 4-Digit Plus 3-Digit Addition with NO Regrouping (25 Questions) ✎ 4-Digit Addition with NO Regrouping (25 Questions) ✎ 5-Digit Addition with NO Regrouping (20 Questions) ✎ 6-Digit Addition with NO Regrouping (20 Questions) ✎ 7-Digit Addition with NO Regrouping (20 Questions) ✎ 8-Digit Addition with NO Regrouping (15 Questions) ✎ 9-Digit Addition with NO Regrouping (15 Questions) ✎

Horizontal addition can encourage students to use mental math or other strategies to add numbers. One of the most common mental math strategies for addition is a left-to-right (also called front end) addition strategy. This involves adding the greater place values first. Other strategies for adding multi-digit numbers include using base ten blocks or other manipulatives, number lines, decomposing numbers and adding the parts, and using a calculator.

• Horizontally Arranged Multi-Digit Addition Adding to 20 with the Second Addend Greater 2-Digit Plus 2-Digit Horizontal Addition with no Regrouping Horizontally Arranged 2-Digit Plus 2-Digit Addition ✎ Horizontally Arranged 3-Digit Plus 2-Digit Addition ✎ Horizontally Arranged 3-Digit Plus 3-Digit Addition ✎ Horizontally Arranged Various 2- and 3-Digit Addition ✎ Horizontally Arranged 4-Digit Plus 3-Digit Addition ✎ Horizontally Arranged 4-Digit Plus 4-Digit Addition ✎ Horizontally Arranged Various 2- to 4-Digit Addition ✎
• Horizontally Arranged Multi-Digit Addition of More Than Two Addends Adding 3 Two-Digit Numbers Horizontally Adding 4 Two-Digit Numbers Horizontally Adding 5 Two-Digit Numbers Horizontally Adding 10 Two-Digit Numbers Horizontally
• Adding Focus or Target Facts Greater Than 9 25 Adding 10s Questions ✎ 50 Adding 10s Questions ✎ 50 Adding 11s Questions ✎ 50 Adding 12s Questions ✎ 50 Adding 13s Questions ✎ 50 Adding 14s Questions ✎ 50 Adding 15s Questions ✎ 50 Adding 16s Questions ✎ 50 Adding 17s Questions ✎ 50 Adding 18s Questions ✎ 50 Adding 19s Questions ✎ 50 Adding 20s Questions ✎

Using a comma to separate thousands is the most common way to format large numbers in the English world.

• Multi-Digit Addition with Some Regrouping (Comma-Separated Thousands) Adding 4-Digit Numbers (Comma Separated) (25 Questions) ✎ Adding 5-Digit Numbers (Comma Separated) (20 Questions) ✎ Adding 6-Digit Numbers (Comma Separated) (20 Questions) ✎ Adding 7-Digit Numbers (Comma Separated) (15 Questions) ✎ Adding 8-Digit Numbers (Comma Separated) (15 Questions) ✎ Adding 9-Digit Numbers (Comma Separated) (15 Questions) ✎
• Multi-Digit Addition with All Regrouping (Comma-Separated Thousands) Adding 4-Digit Numbers with ALL Regrouping (Comma Separated) (25 Questions) ✎ Adding 5-Digit Numbers with ALL Regrouping (Comma Separated) (20 Questions) ✎ Adding 6-Digit Numbers with ALL Regrouping (Comma Separated) (20 Questions) ✎ Adding 7-Digit Numbers with ALL Regrouping (Comma Separated) (15 Questions) ✎ Adding 8-Digit Numbers with ALL Regrouping (Comma Separated) (15 Questions) ✎ Adding 9-Digit Numbers with ALL Regrouping (Comma Separated) (15 Questions) ✎
• Multi-Digit Addition with No Regrouping (Comma-Separated Thousands) Adding 4-Digit Numbers with NO Regrouping (Comma Separated) (25 Questions) ✎ Adding 5-Digit Numbers with NO Regrouping (Comma Separated) (20 Questions) ✎ Adding 6-Digit Numbers with NO Regrouping (Comma Separated) (20 Questions) ✎ Adding 7-Digit Numbers with NO Regrouping (Comma Separated) (15 Questions) ✎ Adding 8-Digit Numbers with NO Regrouping (Comma Separated) (15 Questions) ✎ Adding 9-Digit Numbers with NO Regrouping (Comma Separated) (15 Questions) ✎

Using a space to separate thousands in large numbers is common in some languages. In the English world, you will most likely find Canadians formatting their numbers in this way.

• Multi-Digit Addition with Some Regrouping (Space-Separated Thousands) Adding 4-Digit Numbers (Space Separated) (25 Questions) ✎ Adding 5-Digit Numbers (Space Separated) (20 Questions) ✎ Adding 6-Digit Numbers (Space Separated) (20 Questions) ✎ Adding 7-Digit Numbers (Space Separated) (15 Questions) ✎ Adding 8-Digit Numbers (Space Separated) (15 Questions) ✎ Adding 9-Digit Numbers (Space Separated) (15 Questions) ✎
• Multi-Digit Addition with All Regrouping (Space-Separated Thousands) Adding 4-Digit Numbers with ALL Regrouping (Space Separated) (25 Questions) ✎ Adding 5-Digit Numbers with ALL Regrouping (Space Separated) (20 Questions) ✎ Adding 6-Digit Numbers with ALL Regrouping (Space Separated) (20 Questions) ✎ Adding 7-Digit Numbers with ALL Regrouping (Space Separated) (15 Questions) ✎ Adding 8-Digit Numbers with ALL Regrouping (Space Separated) (15 Questions) ✎ Adding 9-Digit Numbers with ALL Regrouping (Space Separated) (15 Questions) ✎
• Multi-Digit Addition with No Regrouping (Space-Separated Thousands) Adding 4-Digit Numbers with NO Regrouping (Space Separated) (25 Questions) ✎ Adding 5-Digit Numbers with NO Regrouping (Space Separated) (20 Questions) ✎ Adding 6-Digit Numbers with NO Regrouping (Space Separated) (20 Questions) ✎ Adding 7-Digit Numbers with NO Regrouping (Space Separated) (15 Questions) ✎ Adding 8-Digit Numbers with NO Regrouping (Space Separated) (15 Questions) ✎ Adding 9-Digit Numbers with NO Regrouping (Space Separated) (15 Questions) ✎

Using a period as a thousands separator is not generally seen in English-speaking countries, but since there are people from around the world who use these addition worksheets, they are included.

• Multi-Digit Addition with Some Regrouping (Period-Separated Thousands) Adding 4-Digit Numbers (Period Separated) (25 Questions) ✎ Adding 5-Digit Numbers (Period Separated) (20 Questions) ✎ Adding 6-Digit Numbers (Period Separated) (20 Questions) ✎ Adding 7-Digit Numbers (Period Separated) (15 Questions) ✎ Adding 8-Digit Numbers (Period Separated) (15 Questions) ✎ Adding 9-Digit Numbers (Period Separated) (15 Questions) ✎
• Multi-Digit Addition with All Regrouping (Period-Separated Thousands) Adding 4-Digit Numbers with ALL Regrouping (Period Separated) (25 Questions) ✎ Adding 5-Digit Numbers with ALL Regrouping (Period Separated) (20 Questions) ✎ Adding 6-Digit Numbers with ALL Regrouping (Period Separated) (20 Questions) ✎ Adding 7-Digit Numbers with ALL Regrouping (Period Separated) (15 Questions) ✎ Adding 8-Digit Numbers with ALL Regrouping (Period Separated) (15 Questions) ✎ Adding 9-Digit Numbers with ALL Regrouping (Period Separated) (15 Questions) ✎
• Multi-Digit Addition with No Regrouping (Period-Separated Thousands) Adding 4-Digit Numbers with NO Regrouping (Period Separated) (25 Questions) ✎ Adding 5-Digit Numbers with NO Regrouping (Period Separated) (20 Questions) ✎ Adding 6-Digit Numbers with NO Regrouping (Period Separated) (20 Questions) ✎ Adding 7-Digit Numbers with NO Regrouping (Period Separated) (15 Questions) ✎ Adding 8-Digit Numbers with NO Regrouping (Period Separated) (15 Questions) ✎ Adding 9-Digit Numbers with NO Regrouping (Period Separated) (15 Questions) ✎

For various reasons, sometimes you need addition questions in a larger font. These should fit the bill.

• Large Print Multi-Digit Addition with Some Regrouping 2-digit Plus 1-digit Addition with SOME Regrouping (Large Print) (16 Questions) ✎ 3-digit Plus 1-digit Addition with SOME Regrouping (Large Print) (16 Questions) ✎ 4-digit Plus 1-digit Addition with SOME Regrouping (Large Print) (16 Questions) ✎ Various Plus 1-digit Addition with SOME Regrouping (Large Print) (16 Questions) ✎ 2-digit Plus 2-digit Addition with SOME Regrouping (Large Print) (16 Questions) ✎ 3-digit Plus 2-digit Addition with SOME Regrouping (Large Print) (16 Questions) ✎ 4-digit Plus 2-digit Addition with SOME Regrouping (Large Print) (16 Questions) ✎ Various Plus 2-digit Addition with SOME Regrouping (Large Print) (16 Questions) ✎ 3-digit Plus 3-digit Addition with SOME Regrouping (Large Print) (16 Questions) ✎ 4-digit Plus 3-digit Addition with SOME Regrouping (Large Print) (16 Questions) ✎ 4-digit Plus 4-digit Addition with SOME Regrouping (Large Print) (16 Questions) ✎ 5-digit Plus 5-digit Addition with SOME Regrouping (Large Print) (12 Questions) ✎ 6-digit Plus 6-digit Addition with SOME Regrouping (Large Print) (12 Questions) ✎
• Very Large Print Multi-Digit Addition with Some Regrouping 2-Digit Plus 1-Digit Addition with SOME Regrouping (Very Large Print) (9 Questions) ✎ 2-Digit Addition with SOME Regrouping (Very Large Print) (9 Questions) ✎ 3-Digit Plus 1-Digit Addition with SOME Regrouping (Very Large Print) (9 Questions) ✎ 3-Digit Plus 2-Digit Addition with SOME Regrouping (Very Large Print) (9 Questions) ✎ 3-Digit Addition with SOME Regrouping (Very Large Print) (9 Questions) ✎ 4-Digit Plus 1-Digit Addition with SOME Regrouping (Very Large Print) (9 Questions) ✎ 4-Digit Plus 2-Digit Addition with SOME Regrouping (Very Large Print) (9 Questions) ✎ 4-Digit Plus 3-Digit Addition with SOME Regrouping (Very Large Print) (9 Questions) ✎ 4-Digit Addition with SOME Regrouping (Very Large Print) (9 Questions) ✎ Various 2- to 4-Digit Addition with SOME Regrouping (Very Large Print) (9 Questions) ✎
• Large Print Multi-Digit Addition with All Regrouping 2-Digit Addition with ALL Regrouping (Large Print) (16 Questions) ✎ 3-Digit Addition with ALL Regrouping (Large Print) (16 Questions) ✎ 4-Digit Addition with ALL Regrouping (Large Print) (16 Questions) ✎ 5-Digit Addition with ALL Regrouping (Large Print) (12 Questions) ✎ 6-Digit Addition with ALL Regrouping (Large Print) (12 Questions) ✎
• Large Print Multi-Digit Addition with No Regrouping 2-Digit Addition with NO Regrouping (Large Print) (16 Questions) ✎ 3-Digit Plus 2-Digit Addition with NO Regrouping (Large Print) (16 Questions) ✎ 3-Digit Addition with NO Regrouping (Large Print) (16 Questions) ✎ 4-Digit Plus 3-Digit Addition with NO Regrouping (Large Print) (16 Questions) ✎ 4-Digit Addition with NO Regrouping (Large Print) (16 Questions) ✎ 5-Digit Addition with NO Regrouping (Large Print) (12 Questions) ✎ 6-Digit Addition with NO Regrouping (Large Print) (12 Questions) ✎ LP 2-Digit Addition with Sums up to 99 ( 25 Questions ) LP 2-Digit Addition with Sums up to 99 ( 12 Questions )

Multi-Digit Addition with Grid Support

Adding with grid support helps students who have trouble lining up place values themselves. Perhaps with a little practice, they might get a better understanding of not only lining up the place values, but why this is done. Pointing out that the 5 in 659 means 50, for example, is useful in helping students understand place value as it relates to addition.

• Adding 2 Addends With Grid Support Adding 2-Digit + 2-Digit Numbers on a Grid (2 Addends) Adding 3-Digit + 3-Digit Numbers on a Grid (2 Addends) Adding 3-Digit + 2-Digit Numbers on a Grid (2 Addends) Adding 4-Digit + 4-Digit Numbers on a Grid (2 Addends) Adding 4-Digit + 3-Digit Numbers on a Grid (2 Addends) Adding 4-Digit + 2-Digit Numbers on a Grid (2 Addends) Adding 5-Digit + 5-Digit Numbers on a Grid (2 Addends) Adding 5-Digit + 4-Digit Numbers on a Grid (2 Addends) Adding 5-Digit + 3-Digit Numbers on a Grid (2 Addends) Adding 5-Digit + 2-Digit Numbers on a Grid (2 Addends) Adding Various Digit Numbers on a Grid (2 Addends)
• Adding 3 Addends With Grid Support Adding 2-Digit Numbers on a Grid (3 Addends) Adding 3-Digit Numbers on a Grid (3 Addends) Adding 4-Digit Numbers on a Grid (3 Addends) Adding 5-Digit Numbers on a Grid (3 Addends) Adding Various-Digit Numbers on a Grid (3 Addends)
• Adding 4 Addends With Grid Support Adding 2-Digit Numbers on a Grid (4 Addends) Adding 3-Digit Numbers on a Grid (4 Addends) Adding 4-Digit Numbers on a Grid (4 Addends) Adding 5-Digit Numbers on a Grid (4 Addends) Adding Various-Digit Numbers on a Grid (4 Addends)
• Adding 5 Addends With Grid Support Adding 2-Digit Numbers on a Grid (5 Addends) Adding 3-Digit Numbers on a Grid (5 Addends) Adding 4-Digit Numbers on a Grid (5 Addends) Adding 5-Digit Numbers on a Grid (5 Addends) Adding Various-Digit Numbers on a Grid (5 Addends)

Various Other Addition Worksheets

Column addition is not just an exercise in accounting, it also develops mental addition skills that are useful in everyday life. Various strategies are available for adding columns of numbers. The traditional method is to use a pencil and paper approach, also known as right-to-left addition, where students add and regroup starting with the smallest place (ones in this case) and proceed up to the greatest place. A mental approach might involve students going from left-to-right where the greater place is added first. This is easier to keep track of in your head, but does require the occasional adjustment in previous answers. An example is to add 345 + 678 + 901. First add the 300, 600 and 900 to get 1800, then add 40, 70 and 0 in turn to get 1910, then deal with the 5, 8 and 1 to get 1924. Along the way you had to adjust your total, but keeping a running total in your head is a lot easier than transfering a pencil and paper method into your head.

• Column Addition with Single-Digit Numbers Adding Three Single-Digit Numbers Adding Four Single-Digit Numbers Adding Five Single-Digit Numbers Adding Six Single-Digit Numbers
• Column Addition with Two-Digit Numbers Adding Three Two-Digit Numbers Adding Four Two-Digit Numbers Adding Five Two-Digit Numbers Adding Six Two-Digit Numbers
• Column Addition with Three-Digit Numbers Adding Three Three-Digit Numbers Adding Four Three-Digit Numbers Adding Five Three-Digit Numbers Adding Six Three-Digit Numbers
• Column Addition with Four-Digit Numbers Adding Three Four-Digit Numbers Adding Four Four-Digit Numbers Adding Five Four-Digit Numbers Adding Six Four-Digit Numbers
• Column Addition with Various-Digit Numbers Adding Three Various-Digit Numbers Adding Four Various-Digit Numbers Adding Five Various-Digit Numbers Adding Six Various-Digit Numbers

Games help students develop mental addition skills but in a fun context. For the adding with playing cards worksheets, a Jack is counted as 11, a Queen as 12, a King as 13 and an Ace as 1. Playing math games while enjoying some social time with their friends is a great way to develop strategic thinking and math fluency in children.

• Adding With Games Adding 2 Playing Cards Adding 3 Playing Cards Adding 4 Playing Cards Adding 5 Playing Cards Adding 6 Playing Cards Adding 7 Playing Cards Adding 8 Playing Cards Counting Cribbage Hands Identify and Count Yahtzee! Combinations

Finding complements of numbers can help students a great deal in developing mental arithmetic skills and to further their understanding of number.

• Adding Complements of 9, 99 and 999 Adding Complements of 9 (Blanks in First or Second Position Mixed) Adding Complements of 9 (Blanks in First then Second Position) Adding Complements of 9 (Blanks in First Position Only) Adding Complements of 9 (Blanks in Second Position Only) Adding Complements of 9 (Blanks in Any Position, Including Sums) Adding Complements of 99 Adding Complements of 999
• Adding Complements of 10, 100 and 1000 Adding Complements of 10 Adding Complements of 100 Adding Complements of 1000
• Adding Complements of 11 Adding Complements of 11 (Blanks in First or Second Position Mixed) Adding Complements of 11 (Blanks in First then Second Position) Adding Complements of 11 (Blanks in First Position Only) Adding Complements of 11 (Blanks in Second Position Only) Adding Complements of 11 (Blanks in Any Position, Including Sums)

Using an adding doubles strategy can help students to process addition questions more quickly using mental math. To use this strategy, students must recognize that the two numbers are close to the same value (usually by one or two). They also must recognize by how much and whether it is greater or less than the first addend. A typical dialogue with the question, 15 + 16, might be, "I see that the second number is greater than the first number by 1. If I double the first number and add 1, I will get my answer. 15 doubled is 30 plus one is 31. 15 + 16, therefore, is 31."

• Adding Doubles Up to 9 Adding Doubles (Up to 9) Adding Doubles Plus One (Up to 9) Adding Doubles Plus Two (Up to 9) Adding Doubles Minus One (Up to 9) Adding Doubles Minus Two (Up to 9) Adding Doubles Mixed Variations (Up to 9)
• Adding Doubles Up to 15 Adding Doubles (Up to 15) Adding Doubles Plus One (Up to 15) Adding Doubles Plus Two (Up to 15) Adding Doubles Minus One (Up to 15) Adding Doubles Minus Two (Up to 15) Adding Doubles Mixed Variations (Up to 15)
• Adding Doubles Up to 30 Adding Doubles (Up to 30) Adding Doubles Plus One (Up to 30) Adding Doubles Plus Two (Up to 30) Adding Doubles Minus One (Up to 30) Adding Doubles Minus Two (Up to 30) Adding Doubles Mixed Variations (Up to 30)

Not commonly taught in modern schools, adding in other base number systems can stretch students' minds and have quite a few important applications, especially in technology. For example, you will find binary, octal and hexadecimal systems are quite often used in computer technology. Quaternary numbers can be used in genetics to store DNA sequences. The duodecimal system is sometimes suggested as a superior system to the decimal system

• Adding in Other Base Number Systems Adding Binary Numbers (Base 2) Adding Ternary Numbers (Base 3) Adding Quaternary Numbers (Base 4) Adding Quinary Numbers (Base 5) Adding Senary Numbers (Base 6) Adding Octal Numbers (Base 8) Adding Duodecimal Numbers (Base 12) Adding Hexadecimal Numbers (Base 16) Adding Vigesimal Numbers (Base 20) Adding Hexatrigesimal Numbers (Base 36) Adding Various Numbers (Various Bases)

Copyright © 2005-2024 Math-Drills.com You may use the math worksheets on this website according to our Terms of Use to help students learn math.

• Office Products
• Office & School Supplies
• Education & Crafts
• Early Childhood Education Materials

No featured offers available

• Quality Price,
• Reliable delivery option, and
• Seller who offers good customer service

Sorry, there was a problem.

Image Unavailable

• To view this video download Flash Player

LEARNING WRAP-UPS SELF-CORRECTING Math Intro Key Kit with Self Correcting Math Problems for Kids Grade Level K-5

Addition Keys

Fractions Keys

Multiplication Keys, Yellow

Subtraction Keys

US Geography Keys

ups Division Keys

• TEACHING TOOL: Learning Wrap-ups presents the Math Intro Wrap-up Key set! It contains 1 each of our self-correcting Addition, Subtraction, Multiplication, Division, and Fraction Wrap-ups.
• HOMEWORK AID: Help kids learn with flashcards, tables, charts, manipulatives, and Learning-Wrap-ups! With wrap-ups, wrap the string from the problem on left to the answer on right. Self-check on back.
• TEACH & TUTOR: Whether you’re tutoring in an elementary school classroom or you’re a homeschool teacher, you’ll find Learning Wrap-Ups to be one of the most useful teaching resources.
• PRACTICE ADDS UP: Boys and girls, however many years old, will best benefit from practicing. Whether your child is in kindergarten, 1st, 2nd, 3rd, 4th, 5th, or 6th grade, Learning Wrap-Ups can help!
• POPULAR EDUCATIONAL TOOL: Whether you need to subtract, add, divide, or multiply, this kit has you covered. Youth can learn how to put numbers together with minus, plus, dividing, and times symbols.

Related Climate Pledge Friendly items

PRODUCT CERTIFICATION (1)

Reducing CO2 products reduce their carbon footprint year after year. Certified by the Carbon Trust.

Product information

Product Dimensions	8 x 1.5 x 12 inches
Item Weight	1 pounds
ASIN	B004CI4S4A
Item model number	K800
Manufacturer recommended age	3 years and up
Best Sellers Rank	#5,384 in Office Products ( ) #32 in
Customer Reviews	4.8 out of 5 stars
Is Discontinued By Manufacturer	No
Release date	April 1, 2020
Manufacturer	Learning Wrap Ups

Fields with an asterisk * are required

: : : Enter the store name where you found this product : Please select province : to provide feedback. \n' + ' ' ); } function getThankYouDiv(thankMsg) { return ( ' \n' + '

' ); } function getLoadingGifDiv() { return '

Product Description

Customer Reviews

Brand in this category on Amazon

What's in the box

• 4 math wrap-up keys

Videos for this product

Click to play video

Great way to practice math facts! This is how they work!

Melissa || Reviews and Demos || Vivid Ink Vault

These math keys are excellent for kids!!

Irina Mozhelyuk

These are a fantastic way to memorize states and capitols.

✅ Honest Reviews with Cristian

Buy this to help your child master multiplication facts

Honest review from a homeschooling Mom.

Honest Review - LEARNING WRAP-UPS Multiplication Keys,

Aubrey Rowley

Review of self correctly math game

Kaitlin White

Learning wrap review - great tool for students

Chellie Ison

Similar brands on Amazon

Looking for specific info?

Customer reviews.

• 5 star 4 star 3 star 2 star 1 star 5 star 86% 8% 3% 1% 1% 86%
• 5 star 4 star 3 star 2 star 1 star 4 star 86% 8% 3% 1% 1% 8%
• 5 star 4 star 3 star 2 star 1 star 3 star 86% 8% 3% 1% 1% 3%
• 5 star 4 star 3 star 2 star 1 star 2 star 86% 8% 3% 1% 1% 1%
• 5 star 4 star 3 star 2 star 1 star 1 star 86% 8% 3% 1% 1% 1%

Customer Reviews, including Product Star Ratings help customers to learn more about the product and decide whether it is the right product for them.

To calculate the overall star rating and percentage breakdown by star, we don’t use a simple average. Instead, our system considers things like how recent a review is and if the reviewer bought the item on Amazon. It also analyzed reviews to verify trustworthiness.

Customers say

Customers like the learning aid's portability, quality, and checkability. They mention that it's a great way to practice math skills and multiplication facts. They also appreciate the fun way to drill. However, some customers have mixed opinions on value and age range.

AI-generated from the text of customer reviews

Customers find the flash cards a great way to practice math skills, even on the go. They say it helps kids with multiplication facts, improves math skills and provides practice for improving fine motor skills.

"Exactly as described. This is a great way to practice math skills , even on the go...." Read more

" Great for children to learn their addition ! Super fun and easy to use!" Read more

"...Without even realizing it, they are improving in their math skills !" Read more

"...I like that it is made for kids to do independently and the back of each has marks that show where the string should be if their answers are correct...." Read more

Customers like the quality of the flash cards. They say it's excellent, sturdy, and lasts year after year. Some customers also say it’s better than flash cards and recommend it as a fun, smart product.

"...My kids feel like these are more interesting then flash cards . My 5 year old enjoys the addition ones...." Read more

" These are amazing . I can't believe they are so simple, and so useful. It makes me want to kick myself for not thinking of them?..." Read more

"...The novelty hasn’t worn off yet , so she likes it right now. That’s a win! Pretty simple to use, not as flimsy as I’d thought they’d be either...." Read more

"I bought this to help my daughter with her multiplication and it works perfectly . It is well-designed and works well." Read more

Customers find the flash cards fun to use, and a great way to give kids a fun way of practicing multiplication. They also say the wrap-ups are a learning tool that make learning interesting and fun.

"Great for children to learn their addition! Super fun and easy to use!" Read more

"It makes practicing multiplication fun ! Every class should have these. Wish I had these growing up! Got them for my 9&13 boys for homeschool <3" Read more

"...THEY ARE NOT BORING WHAT SO EVER ...." Read more

"Such a great tool to make multiplication fun . Great for 3rd graders and up." Read more

Customers find the flash cards super easy to use and perfect for independent practice. They say the highest denominator is 12 so it doesn't get too difficult. Customers also say the concept is genius and the cards are portable. They mention that the simple little tool makes it so much more fun and easy, and it makes math just a bit easier.

"Great for children to learn their addition! Super fun and easy to use !" Read more

"...This is not too difficult . The beauty is when you are done. You turn the key over, and there are raised lines on the back of the key...." Read more

"...That’s a win! Pretty simple to use , not as flimsy as I’d thought they’d be either. Gets the job done." Read more

"I love these for practicing math facts. These make it easy for independent practice since they can check the answers on the back...." Read more

Customers find the flash cards easy to use, and portable. They say they're great for home and travel, and easy to throw in a purse. Some mention that the cards are great to keep kids busy in the car.

"...My 5 year old enjoys the addition ones. These are easy to carry in a car for the kids to practice on the car rides. Loved the product." Read more

"These are great! Nice to take on the road with us instead of flash cards. I wish that they were singles instead of one key...." Read more

"...We do a bit of driving in the mornings and these are perfect for the car as well . They are are very sturdy." Read more

"...But they do travel well to practice while waiting in doctor's offices or anywhere else." Read more

Customers find the self-checking feature of the flash cards great. They say it allows them to check their own work, empowering them. Some mention that the self check accuracy on the back helps with consistency in math.

"...I love that they are self correcting , but sit with kids to be sure they aren’t looking to the back too much." Read more

"...I love the self correcting on the back so the results come right after and the kids learn to critique their own work and seek to improve." Read more

"...I like that they are self-checking and that they are very durable. My 5-year-old son really enjoys doing them when I can help him...." Read more

"...these out for the self correct but once I figured it out, it is easy to check my son ’s answers." Read more

Customers are mixed about the value of the flash cards. Some mention it's a good value for money, an awesome investment, and a great value for life long learning. However, others say it'll be worth it if it helps, but it'd be better off buying a different product.

"...recommend purchasing the entire set on Amazon as it is a good value for your money ." Read more

"...EVEN THOUGH THEY ARE NOT CHEAP THERE IS NO REGRETS TO THIS PURCHASE. THERE WAS A SURPRIZE BOOKLET THAT CAME WITH THESE...." Read more

"... Worth the money ." Read more

"good price, quick delivery, great transaction " Read more

Customers are mixed about the age range of the flash cards. Some mention it's perfect for a kid who needs a multi sensory approach to learning, and great for adults. However, others say that it'll never be used by kids, is not kid-friendly, and has nothing educational about it.

"...Overall, this is great for a review. I do use them but it is not a toy to be used often as the kids will just remember where to place the string." Read more

"...They are sturdy and meet to my boy mom standards . Also, the son I bought it for was excited to use it immediately!" Read more

"...The CDs are, well, dumb ...." Read more

"...This is perfect for any child to use and helps tremendously." Read more

Reviews with images

Kids didn't enjoy it

• Sort reviews by Top reviews Most recent Top reviews

Top reviews from the United States

There was a problem filtering reviews right now. please try again later..

Top reviews from other countries

• About Amazon
• Investor Relations
• Amazon Devices
• Amazon Science
• Sell products on Amazon
• Sell on Amazon Business
• Sell apps on Amazon
• Become an Affiliate
• Advertise Your Products
• Self-Publish with Us
• Host an Amazon Hub
• › See More Make Money with Us
• Amazon Business Card
• Shop with Points
• Reload Your Balance
• Amazon Currency Converter
• Amazon and COVID-19
• Your Account
• Your Orders
• Shipping Rates & Policies
• Returns & Replacements
• Manage Your Content and Devices

• Conditions of Use
• Privacy Notice
• Consumer Health Data Privacy Disclosure
• Your Ads Privacy Choices

Past Contests, Solutions and Results

Problems, Solutions and Results from previous years can be found in the table below. These resources can be used by students to review and attempt past contests to gain a better understanding of the contest format and level of difficulty. Educators can use these resources to help their students prepare for contests or draw inspiration from some of these questions to create teaching materials, lesson plans or quizzes.

Below you will find resources from the last 10 years.

For the Gauss , Pascal, Cayley, and Fermat Contests, the CEMC Problem Set Generator can be used to create sets of past problems with customized topics. 

There are no contests available for the selected grade and year. Please try adjusting your filters.