AQA GCSE Maths Paper 2: Calculator Foundation November 2021 question paper 8300/2F

Circle the factor of 32

16 12 3 64

y is 3 more than x. Circle the correct equation.

Circle the value of 0.15 as a fraction.

Here is a parallelogram.

Circle the expression for the perimeter.

2 s + 2 w s + w sw 2 sw

Work out the value of a² – 4a when a = 10

6 16 people were asked to name their favourite fruit juice. Here are the results.

One of the people was picked at random. Work out the probability that their favourite juice was orange or mango.

On the grid, draw a bar chart to represent the results.

7 6 cakes cost £10.74 Work out the cost of 11 of these cakes.

Here is a cuboid.

Work out the volume.

Work out two numbers that are multiples of 9 and have a difference of 54

Convert 11.2 kilometres into miles. Use 8 km = 5 miles

Annie spends these amounts in four shops using £20 notes, £10 notes and £5 notes.

In each shop she pays the exact amount uses the smallest possible number of notes. Work out the total number of each note she uses.

A sports team played 40 games. Half were home games and half were away games. Each game was a win, a draw or a loss. Of the home games, were losses. Of the away games, were wins.

Complete the frequency tree.

The team gets 6 points for a win 3 points for a draw 0 points for a loss. Work out the total number of points that the team got.

Factorise fully 50 x + 100

Some buttons are red or blue in the ratio red: blue = 3: 5 What fraction of the buttons are red? Circle your answer.

Which of these is a correct statement about a cube?

Tick one box.

AB is parallel to CD. FG is a straight line.

Work out the size of angle x.

Harry and his sister Jess have some money in the ratio Harry: Jess = 1: 4 Harry has £7.35 They pay £16.99 for a present for a friend. Harry uses of his money. Jess pays the rest. How much money does Jess have left?

Solve 10 x – 3 = 21

Work out which of these fractions is closer in value to 0.5

You must show your working.

Point B is 400 metres north east of point A. Mark point B on the centimetre grid. Use a scale of 1 centimetre represents 100 metres.

Points C and D are shown on a different centimetre grid.

Work out the bearing of D from C.

Work out the actual distance, in metres, of D from C. Use the scale 1: 1000

Lynn works as a bus driver. She is paid £10.80 per hour for the first 38 hours she works each week. She is paid 25% more per hour for each extra hour she works. One week, Lynn was paid £491.40 In total, how many hours did she work that week? You must show your working.

The square root of x is 4 Circle the value of x²

256 2 16 8

Here is a rule for a sequence. After the first two terms, each term is the sum of the previous two terms. The first five terms are p 23 q 57 r Work out the values of p, q and r.

Here is triangle ABC.

Assume that angle ACB = 90 ° Work out the length AB.

The actual length AB is greater than the answer to part (a). What does this mean about angle ACB ? Tick one box.

Rearrange g = 3 h – 1 to make h the subject.

Describe fully the single transformation that maps triangle ABC to triangle ADE.

A ball contains 5000 cm³ of air. More air is pumped into the ball at a rate of 160 cm³ per second. The ball is full of air when it becomes a sphere with radius 15 cm

Does it take less than 1 minute to fill the ball? You must show your working.

p is a positive number. n is a negative number. For each statement, tick the correct box.

250 trains arrived at a station. The number of trains that were late was recorded after every 50 trains. The table shows some information about the results.

Complete the relative frequency graph.

Write down the best estimate of the probability that a train arriving at the station is late.

A, B and C are three points on a circle. The radii from A, B and C are shown.

Is AC a diameter of the circle? You must show your working.

A straight line has gradient 6 and passes through the point (3, 19) Work out the equation of the line. Give your answer in the form y = mx + c