AQA GCSE Maths Paper 3: Calculator Foundation June 2025 question paper 8300/3F

Here are the first three patterns in a sequence.

Draw Pattern 4 on the grid.

How many squares in Pattern 6 would have a cross (X) in them?

Line AB is on a grid.

Write down the coordinates of B.

Write down the coordinates of the midpoint of the line AB.

Jodie makes a sandwich using one type of bread and one filling.

Complete the table of the 6 possible sandwiches they could make. One has been done for you.

What fraction of the possible sandwiches use Cheese?

Here is a number machine.

Work out the output when the input is 4

Work out the input when the output is 19

Complete this number machine.

Complete the table to show equivalent fractions, decimals and percentages.

What percentage of this grid is shaded?

Which metric unit would be most suitable for each measurement? Tick one box for each.

A mobile phone company has two different plans.

Show that the total cost of Plan A for 24 months is £764

During a sale, the total cost of Plan B is reduced by 10%

Which plan is cheaper for 24 months during the sale?

Show working to support your answer.

One burger costs £3.80 Two burgers and three hotdogs cost £15.85

Work out the cost of one hot dog.

The square of a whole number is a two-digit number.

Work out the smallest number that could have been squared and the largest number that could have been squared.

Which has the larger value 0.8² or 0.8³ ? Tick a box.

Give a reason for your answer.

£4.56 is paid using the smallest possible number of coins.

What is the modal value of the coins used? You must show your working.

Here is a list of five numbers.

5 9 4 16 8

An extra number is put into the list. The median of the numbers is now 7

Work out the extra number.

Paul buys plates for his cafe. The cafe has 20 tables. He buys 6 plates for each table plus an extra 70% for spares.

Work out how many plates Paul buys in total.

The table shows the age and value of some cars.

Anil draws this scatter diagram and line of best fit for the data.

Write down two mistakes he has made.

A rectangle and a triangle are drawn on a square grid.

Work out the ratio area of rectangle: area of triangle

A box contains cards that are either red, blue, green or yellow.

P(green) = P(yellow)

Complete the table.

There are 600 cards in the box. How many cards are not blue?

A and B are triangles.

For each statement, tick the correct box to describe A and B.

Here is an equilateral triangle. All measurements are in centimetres.

Work out the value of the perimeter of the triangle.

Sid and Zak each throw the same biased coin. Here is some information about their throws.

Work out the relative frequency of Heads for the 200 throws.

Which results would give the best estimate of the probability of Heads?

Tick one box.

Give a reason for your answer.

The pie chart represents the results of matches played by a team.

30 matches were won.

How many matches were lost?

Here is a scale diagram showing towns A, B and C on a centimetre grid.

Work out the actual distance from B to C. Give your answer in kilometres.

B is South East of A.

Write down the bearing of B from A.

A linear sequence has

• 2nd term = 6

• 5th term = 18

Work out the n th term of the sequence.

Ary, Bea and Cat each have an amount of money. Cat has £280

• Cat’s amount is of Bea’s amount.

• Ary’s amount: Bea’s amount = 5: 12

Work out how much money Ary has.

The Venn diagram shows some of the numbers of items in each set.

Work out the value of x.

x =

Use Pythagoras’ theorem to show that the value of x is between 10 and 11

Write down the equation of a straight line parallel to y – 2 x = 9

A straight line

• has gradient 5

• passes through the point (3, 7)

Circle the equation of the line.

y = 3 x – 2 y = 3 x + 7 y = 5 x y = 5 x – 8