AQA GCSE Maths Paper 2: Calculator Foundation November 2022 question paper 8300/2F

Circle the number that is a multiple of 25

55 65 75 85

Circle the value of the digit 3 in the number 10.23

Circle the lowest of these temperatures.

– 2.1 ° C 0.4 ° C – 5 ° C 1 ° C

Circle the letter of the shape that has exactly one line of symmetry.

Simplify fully d × d

Simplify fully n ÷ n

Write a number in the box to make the calculation correct.

Write a number in the box to make the calculation correct.

Write a fraction in the box to make the calculation correct.

Write the same number in both boxes to make the calculation correct.

Three groups of people, A, B and C, have taken driving tests.

Here is information about the number of tests taken by the people in A.

Here is information about the number of tests taken by the people in B. One test Half the number in A who have taken one test. Two tests 4 fewer than the number in A who have taken two tests. Three tests 10 more than the number in A who have taken three tests. Complete this pictogram for the people in B.

In group C there are 25 people. 17 of these people have passed a test. One person is picked at random from C. Work out the probability that the person has not passed a test.

Work out the value of 3 r + 4 t when r = 13 and t = – 2

Hamish has saved 295 coins. Each one is a 20p coin. He gives an equal number of 20p coins to each of his 8 grandchildren. He gives them as many coins as possible. How much, in £, does he have left?

Here are two sets of numbers. Set A 2 12 13 27 Set B 1 15 16 30 One number from Set A is swapped with one number from Set B. The total of the numbers in each set is now the same. Which two numbers are swapped?

Rearrange m = p – 5 to make p the subject. Circle your answer.

Here is the distance-time graph for a car between 1 pm and 3 pm

Work out the total time that the car is not moving between 1 pm and 3 pm State the units of your answer.

Work out the total distance the car travels between 1 pm and 3 pm

A and B are points on a circle. C is the centre of the circle.

Tick one box for each statement.

To travel to a festival, a group of people will hire a minibus. This formula has all costs in £

With 12 people in the group, the cost of the minibus will be £567 Work out the cost per person.

With 15 people in the group, they will hire a different minibus. The cost per person will be £50 Work out the cost of this minibus.

The sketch shows the line y = x line A, which is vertical line B, which is horizontal. The point (3, 5) is on both line A and line B.

Write down the coordinates of P and Q.

Some people were asked for the main way they listen to music. A pie chart is drawn to represent their answers.

Work out the size of angle x.

135 people said Computer. How many people said Phone?

Complete this statement.

A football team plays two matches.

For the first match, 40 000 tickets are sold. Assume that each ticket costs £38.50 Work out the total amount of money from ticket sales for this match.

In fact, for the first match, some of the tickets cost less than £38.50 and some of the tickets cost more than £38.50 What does this mean about the total amount of money from ticket sales for this match? Tick one box.

For the second match, the number of tickets sold increases from 40 000 to 55 000 Is the increase in tickets sold more than 35% ? You must show your working.

On a train, there are between 60 and 70 people. The ratio of adults to children is 5: 4 Work out the total number of people on the train.

The composite bar chart shows information about the percentage of drinks sold by a

In 2007 the café sold a total of 24 000 drinks. How many more teas than coffees were sold?

Were more coffees sold at the café in 2019 than in 2007 ?

Give a reason for your answer.

k is a whole number between 40 and 50 The cube root of k is 3, to the nearest whole number. Work out the largest possible value of k.

Fay tries to solve x² = 100 She says, ‘‘The only possible value of x is 10’’ Give a reason why she is not correct.

Here is a cuboid. w, x and y are different whole numbers.

The total length of all the edges of the cuboid is 80 cm The volume is greater than 200 cm³ Work out one possible set of values for w, x and y.

Here is a solid cube.

Circle the expression for the total surface area in cm²

The equation of a line is y = 3 x – 6 Circle the coordinates of the y- intercept.

(0, – 6) (– 6, 0) (0, 3) (3, 0)

Give your answer as a decimal.

Give your answer in standard form.

A tank contains 40 litres of water.

Water leaks out of the tank at a rate of 1.2 litres per minute. The leak is stopped after 20 minutes. Show that, when the leak is stopped, the tank contains 16 litres of water.

The tank is refilled with water from a tap. The graph shows the amount of water in the tank after the leak is stopped.

Complete this report by writing a number in each answer space.

Here is a triangle.

Use Pythagoras’ theorem to work out the value of y. Give your answer as a decimal.

The length of this rectangle is 6 times the width.

Two of these rectangles are joined, with no overlap, to make this L-shape.

The perimeter of the L-shape is 98.8 cm Work out the value of the perimeter of one of the rectangles.

Written as the product of prime factors,

and

Work out the highest common factor (HCF) of 12 600 and 14 112 Give your answer as an integer.