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GCSE Equivalent Fractions Questions and Answers

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Question 06 - AQA GCSE Higher Maths Past Paper 1 November 2021

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Question 03 - OCR GCSE Foundation 2020 Past Paper 2 - Numbers, Fractions, Equivalent Fractions, Mixed Numbers, Decimals, Multiplication and Division Question By Topic

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Question 02 - OCR GCSE Foundation 2017 Past Paper 3 - Numbers, Fractions, Equivalent Fractions Questions By Topic

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Question 02 - OCR GCSE Foundation 2019 Past Paper 3 - Numbers, Fractions, Equivalent Fractions, Ratio, Proportion and Rates of Change, Ratio & Proportion Questions By Topic

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Question 03 - AQA GCSE Foundation Specimen Paper 1 - Numbers, Fractions, Equivalent Fractions Questions By Topic

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Question 04 - AQA GCSE Foundation 2018 Past Paper 3 - Numbers, Equivalent Fractions Questions By Topic

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Question 19 - AQA GCSE Higher 2019 Past Paper 1 - Numbers, Decimals, Fractions, Equivalent Fractions, Decimals to Fractions Questions By Topic

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Equivalent Fractions - GCSE Mathematics - Revision and Examples

1. Equivalent Fractions

Equivalent fractions are fractions that are worth exactly the same even though they are written differently. is worth the same as because will simplify to by dividing the numerator and denominator by 2. 

1.1 What are Equivalent Fractions?

If two or more fractions simplify to the same fraction, they are said to be equivalent fractions. For instance, the corresponding fractions of  1⁄6 are 5⁄30, 6⁄36, and 4⁄24, which, when simplified equal 1⁄6.

1.2 How to write equivalent fractions?

Let us understand how to simplify fractions and calculate equivalent fractions.

We follow below steps to simplify fractions:

  1. Look at the numerator and the denominator and find the Highest Common Factor. 
  2. Divide both the numerator and the denominator by the HCF. 
  3. Write the fraction in its simplest terms.

We follow below steps to calculate equivalent fractions:

  1. Look at the denominators in both fractions and work out the multiplier. 
  2. Multiply the numerator of one of the fractions by the multiplier. 
  3. Complete the second fraction.

Example - Write the fraction 28⁄35 in its simplest form:

Solution:

GCSE Equivalent Fractions Image 01

  1. Look at the numerator and the denominator and find the Highest Common Factor. The Highest Common Factor of 28 and 35 is 7.
  2. Divide both the numerator and the denominator by the HCF.

        28⁄35 = 7 ⁄ 7 = 4⁄5

    3. We write the fraction in its simplest terms.

        28⁄35 = 4⁄5

Example - Write the fraction 117/130 in its simplest form:

Solution:

GCSE Equivalent Fractions Image 02

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