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Dividing Whole Numbers by Fractions: Class 5 Maths Practice

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Step-by-Step Guide: How to Divide Whole Numbers by Fractions

Help your child master dividing whole numbers by fractions with this Grade 5 maths worksheet. Designed for easy practice, this resource uses clear steps and examples so every learner gains confidence in solving fraction division problems.


Students will learn how to use the reciprocal, work with numerators and denominators, and practice with both direct problems and real-life word problems. Visual models also help make these abstract concepts easier to understand.


Perfect for exam revision or daily study, this printable worksheet supports CBSE and NCERT curriculum, making fraction division simple for Grade 5 students at home or in the classroom.

How This Worksheet Helps You Learn?

This Grade 5 Maths worksheet helps students build confidence in dividing whole numbers by fractions, a key skill in understanding fractions as divisors. Each printable worksheet offers step-by-step division practice, examples, and visual models, making the topic more accessible for young learners. Practice sheets like these empower students to solve fraction word problems and reinforce their understanding through a guided, hands-on approach.

Downloadable as a PDF practice sheet, this concept reinforcement worksheet includes clear instructions, large fonts, and solved examples suitable for classroom learning or home revision. By regularly solving problems on dividing whole numbers by fractions, students can master reciprocal, multiplication, and division facts. This resource supports both independent study and teacher-guided sessions.


Usage Tips for Parents and Teachers

  • Print the worksheet and use it for daily revision or quick maths homework practice.
  • Preview questions on a tablet or mobile device before printing for flexible study time.
  • Encourage children to solve examples independently, then check their work using the included answer key.
  • Use the visual model and word problems to discuss real-life fraction division scenarios together.

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What You Learned

On this page, you accessed a free, printable worksheet designed to help Grade 5 students practice dividing whole numbers by fractions. By working through step-by-step solved examples, direct problems, and real-world word problems with visual fraction models, students master division of whole numbers by fractions and key concepts like reciprocal and multiplication steps. The PDF sheet and answer key encourage self-led revision, making this maths practice both efficient and engaging for home or classroom use. This foundation will support students’ progression to more advanced fraction and decimal topics.

FAQs on Dividing Whole Numbers by Fractions: Class 5 Maths Practice

1. How to divide whole numbers by fractions in 5th grade?

To divide whole numbers by fractions in 5th grade, you simply convert the division problem into a multiplication problem. You achieve this by multiplying the whole number by the reciprocal of the fraction.

Follow these key steps:

  • Step 1: Write down the whole number.
  • Step 2: Change the division sign (÷) to a multiplication sign (×).
  • Step 3: Find the reciprocal of the fraction by flipping the numerator and the denominator.
  • Step 4: Multiply the whole number by the new fraction (the reciprocal).
  • Step 5: Simplify your final answer if needed.

For example, to solve 8 ÷ 2/3, you would calculate it as 8 × 3/2.

2. How do you model dividing a whole number by a fraction?

You can model the division of a whole number by a fraction using visual aids like bars or circles to make the concept easier to understand. This method helps show how many fractional parts fit into the whole numbers.

For example, to model 4 ÷ 1/2:

  • Draw 4 whole bars or circles.
  • Divide each whole bar into halves (because the denominator is 2).
  • Count the total number of half-sized pieces you have.
  • You will find there are 8 halves in total, so 4 ÷ 1/2 = 8.

This visual fraction division method is excellent for building conceptual understanding for Grade 5 students.

3. What is a reciprocal and why is it important for dividing fractions?

A reciprocal is a fraction that has been flipped upside down, where the numerator becomes the denominator and the denominator becomes the numerator. It is crucial for division because it allows us to turn a difficult division problem into a simple multiplication one.

  • The reciprocal of 2/5 is 5/2.
  • The reciprocal of 1/8 is 8/1 or simply 8.

Using the multiplying by reciprocal method is the standard procedure to divide whole numbers by fractions and is a core part of the Class 5 Maths syllabus.

4. How do you solve word problems that involve dividing whole numbers by fractions?

To solve fraction word problems for grade 5, first identify the whole number and the fraction given in the problem. The key is to understand what is being divided and what the fractional part is.

Follow these steps:

  • Read Carefully: Understand what the question is asking. Look for phrases like “divided into,” “shared among,” or “how many pieces.”
  • Identify the Numbers: Find the whole number and the fraction you need to divide.
  • Set Up the Equation: Write the problem as a division equation (e.g., Whole Number ÷ Fraction).
  • Solve: Use the rule of multiplying by the reciprocal to find the answer.

For example: “A rope is 5 metres long. How many 1/3 metre pieces can be cut from it?” The equation is 5 ÷ 1/3.

5. How do you divide a fraction by a whole number?

Dividing a fraction by a whole number is similar to dividing a whole number by a fraction, but the steps are slightly different. You still use the concept of a reciprocal to solve the problem.

Here's how to do it:

  • Step 1: Write the whole number as a fraction by putting it over 1 (e.g., 4 becomes 4/1).
  • Step 2: Keep the first fraction the same.
  • Step 3: Change the division sign to a multiplication sign.
  • Step 4: Find the reciprocal of the whole number's fraction.
  • Step 5: Multiply the two fractions.

For example, to solve 1/2 ÷ 4, you would calculate 1/2 ÷ 4/1, which becomes 1/2 × 1/4 = 1/8.

6. Does this worksheet on dividing fractions include an answer key?

Yes, a complete answer key is included with this practice worksheet. The key allows students to check their work independently, understand their mistakes, and build confidence. It is a crucial tool for self-assessment and parental review.

7. Is this Class 5 Maths worksheet printable and free?

Absolutely, this dividing whole numbers by fractions worksheet is designed to be easily printable and is available as a free worksheet download. You can download the PDF and print it for convenient use in the classroom or for extra practice at home.

8. What is the main rule to remember for division of whole numbers by fractions?

The single most important rule to remember for division of whole numbers by fractions is “Keep, Change, Flip.” This simple phrase helps you recall the correct procedure for solving these problems.

  • Keep: Keep the first number (the whole number) the same.
  • Change: Change the division sign (÷) to a multiplication sign (×).
  • Flip: Flip the second number (the fraction) to get its reciprocal.

This method turns every division problem into a straightforward multiplication task.

9. How can this worksheet help my child master fraction division?

This worksheet helps your child master fraction division for kids through a structured approach that reinforces the core concept. It provides a mix of activities to build fluency and understanding.

  • Step-by-step Examples: Clear, solved examples show how the method works.
  • Practice Problems: A variety of direct problems help practice the “Keep, Change, Flip” procedure.
  • Word Problems: Real-life scenarios teach students how to apply the concept.
  • Answer Key: Enables self-correction and promotes independent learning.

10. What is the difference between dividing a whole number by a proper fraction and an improper fraction?

The procedure for dividing a whole number by a proper fraction or an improper fraction is exactly the same: you multiply the whole number by the fraction's reciprocal. The difference lies in the result.

  • Dividing by a Proper Fraction (e.g., 4 ÷ 1/2): The answer (8) is always larger than the original whole number. This is because you are finding out how many small parts fit into the whole.
  • Dividing by an Improper Fraction (e.g., 4 ÷ 3/2): The answer (4 × 2/3 = 8/3 or 2 2/3) is always smaller than the original whole number.