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Convert Decimals to Fractions Without Simplifying – Grade 5 Practice

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Step-by-Step Guide: How to Write Decimals as Fractions Without Simplifying

Help your child master decimals to fractions with this printable practice worksheet, perfect for Grade 5 maths learners. Here, students learn how to write decimal numbers as fractions without simplifying, turning decimals like 0.47 into easy-to-understand fractions such as 47/100.


Designed for self-guided and parent-led practice, this worksheet uses simple instructions, clear fraction examples, and visual aids. Students will strengthen their number sense by understanding decimal place value and practicing conversion steps in a friendly, accessible way.


Ideal for classroom revision, homework help, or extra practice before tests, this worksheet supports core Grade 5 fraction and decimal skills directly linked to curriculum topics and exam marks.

How This Worksheet Helps You Learn?

This Grade 5 maths printable worksheet helps students master how to convert decimals to fractions without simplification. Using class-appropriate examples and clear instructions, learners practise writing decimal numbers like 0.47 directly as 47/100, supporting their understanding of decimal to fraction steps. This PDF practice sheet offers effective concept reinforcement, making it easy for children to revise decimals and fractions in a structured format.


Designed for both classroom and home practice, this worksheet uses large fonts, step-by-step activities, and helpful visuals to support Grade 5 learners. Parents will appreciate the instant download and print-friendly layout. With a focus on converting decimals to fractions (no simplification required), this resource aligns with essential number sense and fraction skills in the NCERT/CBSE syllabus.


Usage Tips for Parents/Teachers

  • Allow your child to try the worksheet independently, then review answers together using the provided answer key.
  • Print extra copies for regular practice or use during holiday breaks to reinforce decimal-to-fraction skills.
  • Display the worksheet on a tablet for pen-enabled digital practice or screen-based math review.
  • Combine this PDF practice sheet with other fractions and decimals worksheets for well-rounded maths revision.

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What You Learned

On this page, you explored how Grade 5 students can convert decimals to fractions without simplification using clear, no-reduction steps. This printable worksheet includes practical activities that reinforce key maths concepts, providing both visual and written practice for converting decimals like 0.56 into fraction form (56/100). It’s ideal for quick revision, homework, or classroom use, supporting mastery of decimals to fractions in a stress-free format. Download the PDF practice sheet to help strengthen decimal and fraction understanding today.

FAQs on Convert Decimals to Fractions Without Simplifying – Grade 5 Practice

1. How do you convert a decimal to a fraction not simplified?

To convert a decimal to a fraction without simplifying, you write the numbers after the decimal point as the numerator and use a power of 10 (like 10 or 100) as the denominator.

  • Step 1: Write the digits from the decimal as the numerator (the top number of the fraction).
  • Step 2: Count how many digits are after the decimal point.
  • Step 3: Write a 1 followed by that many zeros for the denominator (the bottom number). For example, 0.37 has two digits, so the denominator is 100, making the fraction 37/100.
  • Step 4: Do not reduce the fraction further.

2. How do I convert a decimal into a fraction for Class 5?

For Class 5 students, converting a decimal to a fraction is made easy by focusing on tenths and hundredths.

  • If there is one digit after the decimal point, it represents tenths. You write that digit over 10. For example, 0.5 becomes 5/10.
  • If there are two digits after the decimal point, it represents hundredths. You write those digits over 100. For example, 0.62 becomes 62/100.
  • This maths worksheet for grade 5 focuses on just this conversion, with no simplifying needed.

3. What is the rule for converting decimals to fractions without a calculator?

The simplest rule for converting decimals to fractions without a calculator is to use the place value of the last digit in the decimal to find the denominator.

  • First, write the decimal digits as the numerator.
  • Then, if the decimal has one place (e.g., 0.9), the denominator is 10. The fraction is 9/10.
  • If the decimal has two places (e.g., 0.23), the denominator is 100. The fraction is 23/100.

4. What is the difference between converting a decimal to a fraction with and without simplifying?

The main difference between these two methods is whether you perform the final step of reducing the fraction.

  • Without Simplifying: You convert the decimal directly to its place value fraction and stop. For instance, 0.8 is written as 8/10. This is the focus of this concept reinforcement worksheet.
  • With Simplifying: You complete the first step and then reduce the fraction to its lowest terms. For example, you would convert 0.8 to 8/10 and then simplify it to 4/5.

5. Can you give an example of converting 0.47 to a fraction?

Yes, to convert the decimal 0.47 to a fraction, you follow two simple steps based on its place value.

  • 1. Numerator: The digits after the decimal point are 47. This becomes the numerator.
  • 2. Denominator: Since there are two digits (a 4 and a 7) after the decimal point, the denominator is 100.
  • Result: The decimal 0.47 is written as the fraction 47/100.

6. What skills are built by this decimals to fractions worksheet?

This practice worksheet is designed to build and reinforce several crucial maths skills for Grade 5 learners.

  • Decimal Place Value: It strengthens the understanding of tenths and hundredths.
  • Number Conversion: It provides targeted practice in changing numbers from decimal numbers to fraction form.
  • Foundation Building: By focusing on no simplification, it ensures students master the core conversion concept before moving to more advanced steps.
  • Number Sense: It helps students see the direct relationship between different representations of the same value.

7. Is this Class 5 maths worksheet printable and does it include an answer key?

Yes, this Class 5 maths worksheet is a free, downloadable PDF designed for easy home use.

  • Printable Format: The worksheet is print-friendly, making it ideal for homework, holiday practice, or classroom use.
  • Worksheet with Answers: A complete answer key is included, allowing parents and students to easily check their work and confirm their understanding of the concepts.

8. Why is the denominator 10 or 100 when converting decimals to fractions?

The denominator is 10 or 100 because the decimal system is a base-ten system, meaning each place value is a power of 10.

  • A decimal with one place (e.g., 0.7) represents tenths, so the denominator is 10 (making it 7/10).
  • A decimal with two places (e.g., 0.19) represents hundredths, so the denominator is 100 (making it 19/100).
  • The denominator directly matches the place value of the last digit in the decimal.

9. What is the first step to write a decimal number in its fraction form?

The very first step in converting a decimal to a fraction is to write the digits that come after the decimal point as the numerator (the top number) of the fraction.

  • For example, if you are converting 0.53, your first step is to take the 53 and make it the numerator.
  • The next step is to determine the denominator, which would be 100 in this case, resulting in 53/100.

10. How can this 'no simplify' worksheet help my child in Grade 5 maths?

A worksheet that focuses on converting decimals to fractions with 'no simplifying' helps by isolating and strengthening one specific skill at a time.

  • Builds Confidence: It allows students to successfully master the conversion process without the extra, sometimes confusing, step of reducing fractions.
  • Strengthens Foundations: It reinforces the fundamental connection between decimal place value (tenths, hundredths) and the corresponding fraction denominators (10, 100).
  • Reduces Errors: By focusing on one task, it helps prevent common mistakes and ensures a solid understanding before moving on to more complex topics like equivalent fractions.