AQA GCSE Maths Paper 3: Calculator Foundation November 2018 question paper 8300/3F

Add 8 mm to 7 cm Circle your answer.

150 mm 1.5 cm 7.8 cm 708 mm

In a pie chart, one sector represents of the data. What is the angle of that sector? Circle your answer.

4° 25° 45° 90°

Which of these cannot be the number of lines of symmetry of a triangle? Circle your answer.

0 1 2 3

Circle the fraction equal to 0.12

Solve n + 7 = 103

m =

Here is a plan of a flat with four rectangular rooms.

On the grid on the opposite page, make an accurate scale drawing of the plan. Label each room. Use a scale of 1 cm represents 2 feet

Scale: 1 cm represents 2 feet

Here are two groups of numbers, A and B.

One number is moved from A to B. The sum of the numbers in B is now 20 more than the sum of the numbers in A. Which number is moved? You must show your working.

Beth sells hot dogs at a market. Each hot dog is a sausage in a bread roll.

The table shows her costs.

Beth sells the hot dogs for £3 each. She sells 300 hot dogs. Work out her total profit.

A company sells houses. The line graph shows the number sold per week for 30 weeks.

Work out the range of the number of houses sold per week.

Work out the median number of houses sold per week.

The company sells three houses. The prices are £185 000, £239 000 and £136 000 The company earns 2% commission on each house. In total, how much commission does the company earn on these three houses?

In a game, a fair spinner has five equal sections as shown.

Chloe spins the spinner. Write down the probability that she gets ‘Miss a turn’.

The spinner lands on ‘Go back 1 square’ three times in a row. Jamal is next to spin. Write down the probability that he gets ‘Go back 1 square’.

In one game there are 85 spins. How many of these spins are expected to be ‘Go forward 2 squares’?

Circle the cube number.

9 10 000 333 729

How many minutes is 225 seconds? Circle your answer.

A small square has length x cm A large square has length 15 cm

The area of the small square is of the area of the large square. Work out the value of x.

The term-to-term rule of a sequence is

The first term of the sequence is –24 Work out the next two terms.

The term-to-term rule of a different sequence is

The third term of this sequence is 120 …….. …….. 120 Work out the first term.

Describe fully the single transformation that maps shape A to shape B.

Amal drives her car for work. She claims 40p per mile from her employer. Amal’s car travels 52 miles for each gallon of petrol. She pays £5.36 per gallon for petrol. On one journey Amal drives 260 miles. For this journey, how much more does she claim than she pays for petrol?

Here is a map of Cuba. 1.5 cm represents 200 km

Work out the actual distance from Havana to Holguin.

Four friends all give each other presents. The total cost of the presents is £83.40 Work out the mean cost of a present.

A forest has 6500 trees. The trees are beech or maple. number of beech: number of maple = 1.6: 1

What fraction of the trees are beech?

Write number of beech: number of maple in the form 1: n

In which direction does the shape move? Circle your answer.

up down left right

The length of a table is 110 cm to the nearest cm Complete the error interval.

k = n² + 9n + 1 Mo says, “ k will be a prime number for all integer values of n from 1 to 9” Show that Mo is wrong. You must show that your value of k is not prime.

At a café, 2 teas and 1 coffee cost £3.40 1 tea and 4 coffees cost £7.30 Work out the cost of 1 tea and the cost of 1 coffee.

A music festival has taken place each year from 2011 The table shows the number of people who attended each year.

The festival organisers draw a time series graph to represent the data. The first four years have been plotted.

Complete the graph.

Use the graph to estimate the number of people who will attend the festival in 2019

Doug owes an amount of £600 He wants to pay back this amount in five months. He says, “Each month, I will pay back 20% of the amount I still owe.” Show working to check if his method is correct.

Here is a quadratic graph.

Circle the x-coordinate of the turning point of the graph.

–4 –1 1 3

A motor racing circuit consists of two parallel straight sections, each of length 0.75 km a semicircle of diameter 0.9 km three equal, smaller semicircles.

The length of a motor race must be greater than 305 km What is the lowest number of full laps needed at this circuit? You must show your working.

Solve 8 > 3 – x

Use trigonometry to work out the size of angle x.