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Here we will learn about fractions , including equivalent fractions and how to convert between improper fractions and mixed numbers . You will learn how to order fractions , how to calculate a fractions of an amount and how to add, subtract, multiply and divide fractions .
There are also fractions worksheets based on Edexcel, AQA and OCR exam questions, along with further guidance on where to go next if you’re still stuck.
What are fractions?
Fractions are equal parts of a whole.
The denominator of a fraction (number below the line) shows how many equal parts the whole has been divided into. The numerator of a fraction (number above the line) shows how many of the equal parts we have.
2 equal parts One-half is shaded
4 equal parts Three-quarters are shaded
12 equal parts Seven-twelfths are shaded
Here we will learn about all the different ways we can use fractions.
Step-by-step guide: Numerator and denominator
Fractions worksheet
Get your free fractions worksheet of 20+ questions and answers. Includes reasoning and applied questions.
Fractions less than 1
Lots of fractions you will come across are fractions less than 1 . These are recognisable if the numerator is less than the denominator.
For example, here are some fractions which are less than 1 ,
Fractions which are greater than 1 can be written as improper fractions, where the numerator is greater than the denominator. Or they may be written as a mixed number, with an integer part and a fraction part.
For example, here are some fractions which are greater than 1 ,
Fraction arithmetic
Fraction arithmetic involves adding , subtracting , multiplying and dividing with fractions. There are techniques and skills you should learn and practise to help you with fraction arithmetic.
- In order to add or subtract fractions they must have the same denominator (bottom number). If the denominators are the same then you can perform the addition or the subtraction to the numerators (top numbers).
For example,
\frac{2}{5} + \frac{1}{5} = \frac{2+1}{5} = \frac{3}{5}
\frac{4}{7} - \frac{3}{7} = \frac{4-3}{7} = \frac{1}{7}
If the denominators are not the same then you must first use equivalent fractions to give the fractions a common denominator .
\frac{2}{3} + \frac{1}{6}
\frac{2}{3} is equivalent to \frac{4}{6} therefore,
\frac{2}{3} + \frac{1}{6} = \frac{4}{6} + \frac{1}{6} = \frac{4+1}{6} = \frac{5}{6}
Step-by-step guide: Adding and subtracting fractions
- To multiply two fractions together all you need to do is multiply the numerators (top numbers) together, and then multiply the denominators (bottom numbers) together.
\frac{4}{5} \times \frac{2}{3} = \frac{4 \times 2}{5 \times 3} = \frac{8}{15}
- To divide by a fraction you should remember the following equivalent calculation rule: dividing by fraction ab \frac{a}{b} is the same as multiplying by fraction ba\frac{b}{a}
\frac{2}{7} \div \frac{3}{4}
Note here that \div \frac{3}{4} is the same as \times \frac{3}{4} , therefore
\frac{2}{7} \div \frac{3}{4} = \frac{2}{7} \times \frac{4}{3} = \frac{2 \times 4}{7 \times 3} = \frac{8}{21}
Step-by-step guide: Multiplying and dividing fractions
Adding fractions
To add fractions they need to have the same denominator.
Step-by-step guide : Adding fractions
Example 1: adding fractions
The fractions have different denominators and in order to add fractions they need to have the same denominators. We need to find a common denominator .
The LCM (the Lowest Common Multiple) of 8 and 5 is 40 , so we change the fractions into equivalent fractions with a common denominator of 40 . (This is also known as the least common denominator).
We can now add the fractions as they have a common denominator.
The answer is
The answer is an improper fraction as the numerator is larger than the denominator.
It can be converted from an improper fraction to a mixed number.
The final answer is
Subtracting fractions
To subtract fractions they need to have the same denominator .
Step-by-step guide: Subtracting fractions
Example 2: subtracting fractions
The LCM (the Lowest Common Multiple) of 9 and 2 is 18 , so we change the fractions into equivalent fractions with a common denominator of 18 . (This is also known as the least common denominator).
We can now subtract the fractions as they have a common denominator.
The final answer can not be simplified further. This is because 5 and 18 have no common factors other than 1 .
Multiplying fractions
To multiply fractions we multiply the numerators and multiply the denominators .
Step-by-step guide: Multiplying fractions
Example 3: multiplying fractions
So that we can multiply the fractions they both need to be either proper fractions or improper fractions. We need to convert the first number from a mixed number into an improper fraction.
We can now multiply the fractions.
The answer can be simplified. This is because 15 and 30 have common factor 15 .
Since 15 is the HCF (Highest Common Factor) of the numerator and the denominator they can be cancelled by the common factor of 15 .
Dividing fractions
To divide fractions we change the division to a multiplication and use the reciprocal of the second fraction .
Step-by-step guide: Dividing fractions
Example 4: dividing fractions
We can divide the fractions by changing the division to a multiplication and finding the reciprocal of the second fraction. When we find the reciprocal of a fraction we turn it upside down.
The answer can be simplified. This is because 20 and 35 have common factor 5 .
Since 5 is the HCF (Highest Common Factor) of the numerator and the denominator they can be cancelled by the common factor of 5 .
Equivalent fractions
Equivalent fractions are fractions that are the same size. We use equivalent fractions to simplify a fraction by cancelling both the numerator and the denominator by the HCF (Highest Common Factor).
We can also use equivalent fractions to find a common denominator by multiplying both the numerator and the denominator by the same number. This is very useful for adding fractions, subtracting fractions and ordering fractions.
Step-by-step guide: Equivalent fractions
See also: Simplifying fractions
Example 5: equivalent fractions
Write the following fraction in its simplest terms:
The numerator (top number) is 12 and the denominator (bottom number) is 20 . They have a HCF(Highest Common Factor) of 4 . So we can cancel the numerator and the denominator by 4 .
The final answer cannot be simplified further. This is because 3 and 5 have no common factors other than 1 .
Improper fractions and mixed numbers
Improper fractions are fractions where the numerator is larger than the denominator. Fractions where the numerator is smaller than the denominator are known as proper fractions .
A mixed number has a whole number part and a fractional part.
Step-by-step guide: Improper fractions to mixed numbers
See also: Mixed number to improper fraction
Example 6: improper fractions and mixed numbers
Write the following improper fraction as a mixed number:
The denominator can go into the numerator 3 times with a remainder of 2 .
This means the whole number part is 3 and the fractional part is two-fifths.
The final answer can not be simplified further. This is because 2 and 5 have no common factors other than 1 .
Ordering fractions
To be able to write fractions in order of size, usually from smallest to largest, we need to be able to compare them. To be able to compare fractions it is easier if the fractions have a common denominator. We can also convert the fractions to decimals to put them in order.
Step-by-step guide: Ordering fractions
See also: Comparing fractions
Example 7: ordering fractions
Write these fractions in order of size:
The fractions have different denominators. So that we can compare them it is useful to convert them so that they all have the same denominator.
3, 5, 15 and 30 are factors of 30 . We can use 30 as the common denominator.
The denominators are all the same. We can compare the numerators to put the fractions in size order.
The original fractions should be used in the final answer:
Fractions of amounts
To find a fraction of an amount we can multiply the fraction and the amount together.
Step-by-step guide: Fractions of amounts
Example 8: Fractions of amounts
The “of” means that we multiply the fraction and the amount.
Alternatively you can think of it as first finding one quarter by dividing the amount by 4 .
Then finding three quarters by multiplying by 3 .
One quarter of 48 :
Three quarters of 48 :
Common misconceptions
- Common denominator To add or subtract fractions they need to have a common denominator
- Multiply or divide mixed numbers
To multiply or divide mixed numbers we should first convert them to proper of improper fractions.
We have to multiply ALL of the first number by ALL of the second number.
- Whole numbers and fractions
Whole numbers can be written as fractions if needed.
To make 3 into a fraction we can use a denominator of 1 .
Practice fractions questions
1. Write down these fractions in order of size from smallest to largest:
2. Work out:
\frac{5}{7} of 42
3. Work out:
4. Work out:
5. Work out:
6. Work out the following, giving your answer as a fraction in its simplest form:
Fractions GCSE questions
1. Without a calculator.
\frac{5}{7}+\frac{3}{8}
Give your answer as a mixed number.
2. Without a calculator.
8\frac{1}{3}\div2\frac{3}{4}
3. Lee has a bag containing only red apples and green apples.
\frac{2}{9} of the apples are red.
If there are 6 red apples, how many apples are green?
Learning checklist
You have now learned how to:
- Add fractions
- Subtract fractions
- Multiply fractions
- Divide fractions
- Find equivalent fractions
- Convert between improper fractions and mixed numbers
- Order fractions
- Work out fractions of amounts
The next lessons are
- Percentages
- Comparing fractions, decimals and percentages
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You can get a high score in GCSE Maths through meticulous practice of GCSE Maths topic-wise questions and GCSE Maths past papers .
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Fraction Application Problem: GCSE Maths Question of the Week
Can your students solve a tricky GCSE question on fractions? There’s only one way to find out!
The latest edition of my GCSE Maths Question of the Week series is a lovely contextual question on fractions provided exclusively for my Diagnostic Questions website by OCR, but suitable no matter which awarding body you are following.
Here is one suggestion for using this resource:
- Print out the worksheet for use as a starter in lessons, or a homework.
- Discuss your students answers and explanations, their reasons for the incorrect answers, and their choice of alternative wrong answers
- Use our data analytics to see how the rest of the country performed on this question, and view alternative student explanations
- Set your students the entire quiz that this question comes from as a follow-up activity
- Direct your students to the Topic section on my website, where they will find videos, worksheets and extension material on this topic.
All of this is free.
At our school we are using this once a week with our Year 11 classes. I really hope you and your students find it useful.
Try the Question online View the Question Data and Explanations
Try the Quiz online View the Quiz Data
For all the questions in this series, please visit my GCSE Maths Question of the Week page.
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Dividing Fractions Practice Questions
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CPA - Problem solving: Bar model - Fraction of amounts - only Halves - Year 1
Subject: Mathematics
Age range: 5-7
Resource type: Worksheet/Activity
Last updated
26 August 2024
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Progression to one and two step word problems. Sentence stems provided to encourage children to verbalise value of the whole as well as the half.
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GCSE 9-1 Exam Question Practice (Fractions) Subject: Mathematics. Age range: 14-16. Resource type: Lesson (complete) I regularly upload resources that I have created during 30 years as a teacher. Most of these are maths, but there are some ICT/Computing and Tutor Time activities. All of the resources are my own and are not available from third ...
Subject: Mathematics. Age range: 14-16. Resource type: Worksheet/Activity. File previews. rtf, 67.82 KB. Worksheet of GCSE exam questions based on Fractions - Good for use as independent work for homework practice of GCSE exam style questions or in class as a worksheet for consolidation and working together in groups during whole class teaching.
Subject: Mathematics. Age range: 11-14. Resource type: Worksheet/Activity. File previews. doc, 70 KB. Answers are also included. Tes classic free licence. See more. Report this resource to let us know if it violates our terms and conditions.
Click here for Answers. . multiplication. Practice Questions. Previous: Increasing/Decreasing by a Fraction Practice Questions. Next: Conversion Graphs Practice Questions. The Corbettmaths Practice Questions on Multiplying Fractions.
Skill 1: Simplifying Fractions To simplify a fraction, we divide the numerator (the top of the fraction) and the denominator (the bottom of the fraction) by the same amount, until we can't simplify anymore.. Note: Simplifying fractions doesn't change the value of the fraction Example: Write \dfrac{12}{30} in its simplest form. \textcolor{red}{12} and \textcolor{red}{30} both contain 6 as a ...
The Corbettmaths Practice Questions on solving equations involving fractions. Welcome; Videos and Worksheets; Primary; 5-a-day. 5-a-day GCSE 9-1 ... Click here for Answers. solving. Practice Questions. Previous: Solving Equations Practice Questions. Next: Advanced Equations (Fractional) Practice Questions. GCSE Revision Cards. 5-a-day Workbooks ...
GCSE; AQA; Fractions - AQA Test questions. Fractions are used commonly in everyday life, eg sale prices at 1/3 off, or recipes using 1/2 a tablespoon of an ingredient.
Next: Dividing Fractions Practice Questions GCSE Revision Cards. 5-a-day Workbooks
Fractions show parts of whole numbers, for example, the fraction \ (\frac {1} {4}\) shows a number that is 1 part out of 4, or a quarter. \ (\frac {1} {4}\) is the same as \ (1 \div 4\). Fractions ...
For example, 32 + 61. 32 is equivalent to 64 therefore, 32 + 61 = 64 + 61 = 64+1 = 65. Step-by-step guide: Adding and subtracting fractions. To multiply two fractions together all you need to do is multiply the numerators (top numbers) together, and then multiply the denominators (bottom numbers) together. For example, 54 × 32 = 5×34×2 = 158.
GCSE (1 - 9) Fractions Name: _____ Instructions • Use black ink or ball-point pen. • Answer all questions. • Answer the questions in the spaces provided - there may be more space than you need. • Diagrams are NOT accurately drawn, unless otherwise indicated. • You must show all your working out. Information
GCSE Fraction problems Questions and Answers. Question. Answer. ... Solve in: 2 min. Use Calculator: Yes. Tags: Numbers Fraction problems Percentages. Question. Answer. These detailed solutions are visible only for premium members. Please register to unlock over 135+ GCSE Maths Solved Past & Predicted Papers. 5,000+ Topicwise Questions with ...
Must Practice GCSE (9-1) Maths Fractions Past Paper Questions. Along with Stepwise Solutions, Timing, PDF download to boost your the GCSE Maths Grades. ... Solve in: 3 min 30 sec. Use Calculator: Yes. Tags: Percentages Venn Diagrams Numbers Fractions Probability. ... Fraction problems (22) Arithmetic Word Problems (182) Percentages (222 ...
Age range: 11-14. Resource type: Lesson (complete) File previews. pptx, 1.1 MB. A full lesson which covers: Improper Fractions and Mixed Numbers. Reciprocals. Converting between Fractions, Decimals and Percentages. Ordering Fractions, Decimals and Percentages.
Fraction Application Problem: GCSE Maths Question of the Week. February 23, 2017 March 3, 2017 Craig Barton. Can your students solve a tricky GCSE question on fractions? There's only one way to find out! ... Growing Patterns: TES Maths Resource of the Week. Handling Data Intervention Pack: TES Maths Resource of the Week ...
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FMSP GCSE Problem Solving Resources GCSE Problem Solving booklet CM 12/08/15 Version 1 Problem 1 - Solution 1. Here is the initial grid 2. Some numbers can be entered from the bottom of the diagram, 9 then 11 then 1. These three are easy to see: 3.
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pdf, 38.7 KB. Resource with fractions, proportion and percentages. Resource includes worked examples followed by questions, also includes answers. The lesson also includes a worksheet which students could use in class or complete as a piece of homework. This resource should last a full hours lesson or more.
GCSE 9-1 Exam Question Practice (Algebraic Fractions - Equations) Subject: Mathematics. Age range: 14-16. Resource type: Lesson (complete) I regularly upload resources that I have created during 30 years as a teacher. Most of these are maths, but there are some ICT/Computing and Tutor Time activities.
Fractions mastery and problem solving. Subject: Mathematics. Age range: 11-14. Resource type: Worksheet/Activity. File previews. docx, 282.01 KB. pptx, 1.87 MB. Multiplying, dividing, adding and subtracting fractions mastery lesson including problem solving from nrich. If there are any mistakes on the answers, let me know and I can update.
The lesson includes a step-by-step explanation of finding HCF and LCM, practical examples, and a variety of problem-solving questions, including GCSE-style questions for exam preparation… A worksheet accompanying the lesson provides additional practice with Stretch and Challenge questions, allowing students to apply what they've learned in ...
CPA - Problem solving: Bar model - Fraction of amounts - only Halves - Year 1. Subject: Mathematics. Age range: 5-7. Resource type: Worksheet/Activity. Bright_Minds. Last updated. 26 August 2024. ... Tes Global Ltd is registered in England (Company No 02017289) with its registered office at Building 3, St Paul's Place, Norfolk Street ...