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Mathematics · WJEC 3300 · Unit 2: Calculator-allowed · Intermediate · June 2025

WJEC GCSE Mathematics Unit 2: Calculator-allowed Intermediate June 2025 question paper 3300U40-1

1h 45m 80 marks

Practise the past exam questions by topic

WJEC 3300 · Unit 2I

20 questions
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Question 4

Which one of the following quadrilaterals has

• rotational symmetry of order 2, and • 2 lines of symmetry?

Circle the correct shape.

Figure for question 4

Square Trapezium Rhombus Kite Parallelogram

[1]

Question 5

1 day and 14 hours 2 days and 3 hours 73 hours

Calculate the mean of the three lengths of times.

Give your answer in days and hours.

The mean =……………........ ……… days and……………........ ……… hours

[4]

Question 8

In this question, you will be assessed on the quality of your organisation, communication and accuracy in writing.

Two groups of people, Group A and Group B, took part in Adam’s survey. Adam asked each person this question: “From the colours Red, Blue and Green, which is your favourite colour?” There are 92 people in Group A. The results for Group A are shown in the pie chart below.

Question 8, shown as an image
Figure for question 8

The results for Group B are shown in the pictogram below.

Figure for question 8

Adam chose one person at random from all the people in both groups.

What is the probability that this person chose Green?

[7]

Question 9

Figure for question 9

In the diagram above, the expression in each block in the top two rows is found by using the following rule:

The expression in any block is the sum of the expressions in the two blocks below it.

Some expressions are already shown. Use the rule to fill in the empty blocks in the diagram.

You must simplify your answers.

[3]

Question 10

The diagram below shows a sketch of a circle that fits exactly inside a square.

The radius of the circle is 5 cm.

Figure for question 10

Calculate the total area of the shaded regions. Give your answer as a decimal.

You must show all your working.

[4]

Question 11

Figure for question 11
(a)

Find the straight-line distance from town A to town B.

Give your answer in kilometres.

[2]

(b)

Find the bearing of town A from town B.

[1]

(c)

On the map, shade the region containing all the points that are: • closer to town A than to town B, and

• less than 27 km from town B.

[4]

Question 12

A charity is organising a game using this fair spinner.

Figure for question 12

In the game, each player spins the spinner once.

100 players each pay £x to play the game once. Each player who gets an even number on the spinner wins £3.

The charity expects to make a profit of £130.

Find the value of x.

You must show all your working.

[5]

Question 14

A solution of the equation

lies between 2 and 3.

Use the method of trial and improvement to find this solution correct to 1 decimal place.

You must show all your working.

[4]

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