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The homework sheet generator makes use of the Maths White Board question bank (click here). When creating your task, you can select the topics you want and the level of difficulty that you would like each topic to be assessed at! Whilst the question bank assesses the key facts, the second side of the task allows you to choose relevant exam questions that then apply this knowledge in a range of different contexts. And, did I mention that this is an all-in-one package so comes with the ANSWERS TOO! All tasks are supported by the revolutionary Maths Copilot tool that can support students when they are stuck.
The alternative to creating your own is to grab one of my quick takeaways (15 questions on commonly occuring topics from recent past papers).
Higher: 
Numeracy: 
The alternative to creating your own is to grab one of my quick takeaways (15 questions with a specific tier or key area focus):
Crossover: 
Higher (only): Numeracy:
For a wider variety of takeaways, please click here.
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Functional skills L2:
Click here to produce a worksheet based on QLA topic analysis
F P1: F P2: F P3:
H P1: H P2: H P3:
F P1: F P2: F P3:
H P1: H P2: H P3:
F P1: F P2: F P3:
H P1: H P2: H P3:
These takeaways have been produced by looking for common topics across each paper. The resulting worksheets will be useful for revising the high frequency topics that appear in the papers but should not be used to solely revise for the subject. The best way to revise for an exam is to cover all topics.
To unlock the full potential of this resource and many more on Maths White Board, purchase a 12 month subscription. To find out more about how you can subscribe, please click the following button for more information.
Subscribing unlocks all topics in the search tool removing the current 3 topic limit.
To begin, search the question bank for 3 specific skills. Select the difficulty level of each skill. Add more skills if required. Preview then create the worksheet.
You can translate your worksheet into 109 different languages. Click here to find out more about how to use Google Translate 
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Please note the worksheet generator does not currently support the rendering of worksheets on iPad/tablet/mobile devices.
Please select an answer from the following options:
Choose from the available exam questions a selection of questions based on your selected topics:
A circle is divided into 8 equal parts.
Two parts are shaded in red and three parts are shaded in blue.
What fraction of the circle is not shaded?
A rectangle is divided into 8 equal parts.
3 parts are shaded in red and 2 parts are shaded in green.
What fraction is needed to complete the diagram so that all parts are shaded?
A circle divided into 8 equal parts.
3 parts are shaded in red, 1 part is shaded in blue and the rest are left unshaded.
What fraction of the circle is unshaded?
John has 3/8 of a pizza left and his friend, Sarah, has 1/8 of a pizza left.
If they combine their leftovers, what fraction of a pizza will they have in total?
John has 5/9 of a pizza left and his friend, Mary, has 1/9 of a pizza left.
If they combine their pizza, what fraction of a whole pizza do they have in total?
John and Mary are sharing a pizza.
John eats 3/7 of the pizza and Mary eats 4/7 of the pizza.
How much of the pizza do they eat together?
John has 2/5 of a pizza and Sarah has 1/4 of the same pizza.
How much pizza do they have in total? Express your answer in simplest form.
A recipe for a cake requires 1/4 cup of sugar and 1/6 cup of oil.
What fraction of a total cup does the required ingredients for sugar and oil take up?
Subtract the fraction 3/4 from the fraction 5/6.
Calculate the following:
2/3 - 1/4 + 1/6
Calculate the following:
2/3 - 1/6 + 5/9
Calculate the following:
4/5 - 1/4 + 1/6
John has 21/3 pizzas left after a party.
His friend Sam eats 11/2 of the pizzas.
How many pizzas will John have left?
John has 31/2 pizzas and Sarah has 23/4 pizzas.
How many pizzas do they have in total?
John has 21/2 pizzas and his friend, Sarah, has 13/8 pizzas. They decided to combine their pizzas.
How many pizzas do they have in total?
Calculate the sum of 3x/4 and 2x/5.
Given the algebraic fractions 1/a and 1/b, calculate the difference between these fractions.
Given the algebraic fractions 3x/4 and 2x/3, calculate the difference between these fractions. Simplify your answers.
Jared says:
The area of the square is larger than the area of the circle due to the side length of the square being larger than the radius of the circle.
Is Jared correct? You must show your working.
A circle has a radius of 7cm.
Calculate the area of the circle. Give your answer to 2 decimal places.
A circle has a radius of 4 cm.
Calculate the area of the circle. Give your answer in cm2 to 2 decimal places.
A circle has a diameter of 6 cm.
Using π = 3.14, calculate the area of the circle.
A circular patio is to be covered in gravel.
The diameter of the patio is 10 meters.
Gravel is sold in bags costing £3.50 per square meter.
Calculate the total cost of covering the patio in gravel.
A circle has a diameter of 10cm.
What is the area of the circle? Give your answer to 2 decimal places.
A garden has been designed with a circular lawn.
The designer ordered enough lawn to fill 78.5 m2.
Calculate the radius of the circular lawn. Give your answer to the nearest integer.
A square with a side length of 10 cm has an area equal to that of a circle.
Calculate the radius of the circle to two decimal places.
A circular park has an area of 628 square meters.
Without a calculator, determine an approximate value for the radius.
A pizza company charges 7p per square centimeter of pizza and £4.99 for delivery.
Bryan orders one quarter of a 20 cm radius Hawaiian pizza for delivery.
How much will Bryan need to pay (in £)?
A company is planning to install an awning in front of their newly constructed office building.
One side of the awning is a quadrant and will be made from fabric.
Calculate the amount of material required to cover one side of the awning. Give your answer to 2 decimal places.
Triangle ABC is given below.
Point M is the midpoint of AC.
A sector is drawn inside triangle ABC with radius AM.
If angle BAC = 90°, AB = AC and the area of triangle ABC is 18 cm2, calculate the shaded area. Give your answer to 2 decimal places.
Consider a sector of a circle, AOB, with centre O and radius 9 cm.
Angle AOB = 120°.
Sides AO = BO.
Calculate the area of the sector.
Leave your answer in terms of π.
A sector has been drawn with radius 8cm.
The arc length of the sector is 10cm.
Calculate the area of the sector.
A manufacturer is designing a new door stop. An early design shows the cross section of the door stop below:
Calculate the area of the cross section. Leave your answer in exact form.
A circle has a radius of 10 cm.
A sector of this circle has an area of 50 cm2.
Calculate the angle of this sector in degrees.
A circle has a radius of 8 cm.
A sector of this circle has an area of 64 cm2.
Calculate the angle of this sector in degrees.
A circular garden has a radius of 6 meters. A sector of this garden is used for growing vegetables. If the area of the vegetable sector is 15 square meters, calculate the angle in degrees of this sector.
By looking at the graph below, determine the coordinate of the y-intercept of the straight line.
A straight line graph that passes through the points (2, 3) and (4, 7).
Determine the coordinate of the y-intercept of this line.
A straight line graph passes through the points (1, 5) and (5, 9).
Determine the coordinate of the y-intercept of this line.
A straight line graph passes through the points (3, 7) and (4, 10).
Calculate the gradient of the line.
A straight line graph passes through the points (2, 3) and (3, y).
Find the value of y given that the gradient of the line is -4.
A straight line graph crosses the y-axis at (0, 3) and passes through the point (1, 5).
Calculate the equation of the line in the form y = mx + c.
The local council have built a skatepark ramp.
The ramp has a height of 80 cm as shown below.
Safety inspectors would consider the ramp to be safe if it has a gradient of 0.25 ± 0.01.
Determine whether the ramp is suitable. You must show your working.
Consider a straight line graph that passes through the points (2, 3) and (6, 11). Calculate the equation of the line in the form y = mx + c.
A straight line graph passes through the points (2, 3) and (6, k).
The gradient of the line is 2.
Calculate the value of k.
Annabelle plots the linear data from an experiment.
Annabelle notices that for every 2 units on her x-axis, the data consistently drops by 4 units.
Calculate the gradient connecting the points.
The graph of a linear equation passes through the points (2, 8) and (6, 2).
Calculate the gradient of the line.
A straight line passes through the points (2, 8) and (6, 2).
Calculate the gradient of the line.
Consider a straight line graph that passes through the points (2, 5) and (6, 17). Determine the equation of the line in the form y = mx + c, where 'm' is the gradient and 'c' is the y-intercept.
Calculate the gradient of the linear graph below.
A line on a graph passes through the points (0, 3) and (2, 7).
Determine the equation of the line that passes through the two points.
Looking at the graph below, what is the equation of the line in the form y = mx + c?
Looking at the graph below, what is the equation of the line in the form y = mx + c?
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