Question 1
Write the number sixty-five thousand and eleven in figures.
[1]
Write the number 5 006 403 in words.
[1]
Mathematics · WJEC 3300 · Unit 2: Calculator-allowed · Foundation · June 2022
Write the number sixty-five thousand and eleven in figures.
[1]
Write the number 5 006 403 in words.
[1]
Use one of the symbols <, > or = to make each of the following statements correct.
The first one has been completed for you.
Space for working:
[2]
Write down the special name of each of the following shapes.
Write down the special name of the 3D shape below.
[1]
Write down the first 4 multiples of 48.
[1]
Circle the prime number below.
3 4 6 8 9
[1]
A number has exactly four factors. Its factors are 1, 3, 13 and the number itself.
What is the number?
[1]
Elaine writes down two square numbers.
She subtracts the smaller square number from the larger square number. Her answer is 9.
Which two square numbers did Elaine write down?
Elaine’s square numbers are........ and........
[2]
What is the special name given to the perimeter of a circle?
Circle the correct answer.
diameter radius chord tangent circumference
[1]
One of the following angles is a reflex angle.
Circle the correct answer.
70° 170° 270° 370° 470°
[1]
The diagram below shows two angles on a straight line. The larger angle is 30° greater than the smaller angle.
Find the size of each angle.
[2]
Describe in words the rule for continuing the sequence below.
79, 65, 51, 37,... Rule:
[1]
Write down the next term in the sequence below.
[1]
Adrian has n grapes. He eats 4 of them.
Write down, in terms of n, the total number of grapes Adrian now has.
[1]
Use the formula W 7X
2Y to find the value of W when X
35 and Y
29.
[2]
In this question, you will be assessed on the quality of your organisation, communication and accuracy in writing.
Geraint writes down three different even numbers.
The range of his numbers is 4.
Which three different even numbers did Geraint write down?
You must show all your working.
[5]
B is the midpoint of the line AC.
Find the coordinates of C.
C (........ ,........ )
[2]
A and B are two vertices of a right-angled triangle. Point D is to be plotted on the grid above so that the triangle ABD is a right-angled triangle. The x-coordinate of D is negative. Give the coordinates of a possible position of the point D that can be plotted on the grid
above.
D (........ ,........ )
[2]
Two fair spinners are shown in the diagram above. In a game, the two spinners are spun.
The two numbers obtained are multiplied together to get a score. For example, in the diagram above, the score is 6 because 3 2
6.
Some of the scores are shown in the table below.
Complete the table to show all the possible scores.
[1]
Explain why all the scores are even numbers.
[1]
What is the probability that a person gets a score of 10 or more when playing the game
once?
[2]
Players are charged £2.50 to play the game once. Each player who gets a score of 10 or more wins £3.50. How much profit would you expect to make when 228 people each play the game once?
You must show all your working.
[4]
The length of a rectangle is double its width. The area of the rectangle is greater than 60 cm2. The perimeter of the rectangle is less than 40 cm.
Give a possible width and length of the rectangle. Calculate the area and the perimeter of this rectangle. You must show all your working.
Use the answer spaces to clearly identify which is the area and which is the perimeter.
[5]
16. Reflect the shape below in the line x 1.
[2]
A car travels 129·5 miles in 3 hours 30 minutes. Calculate the average speed of the car.
Give your answer in miles per hour.
[3]
The paper as printed
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