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

Circle the value of the digit 7 in 9.17

Solve 3 x = 2 Circle your answer.

Which of these shapes has no lines of symmetry? Circle the correct letter.

Circle the shortest length.

1200 cm 0.13 km 110 m 140 000 mm

Shade 10% of this grid.

Saj wants to go to all 19 home games at a football club. For each game, a ticket costs £28 A season ticket costs £379 and gives entry to all 19 home games. In total, how much does Saj save by buying a season ticket?

Link the algebra to the correct description. One has been done for you.

Jim has six banknotes. The value of each note is £5 or £10 or £20 He can make £20 with three notes. He can make £55 with four notes. He cannot make £25 with three notes. He cannot make £25 with four notes. List the six notes.

A music app has a shuffle play function. This means that songs are played in a random order without repeat.

Ruth puts 10 songs on shuffle play. One of them is her favourite song. Write down the probability that her favourite song plays first.

Ted puts songs A, B and C on shuffle play. List all the possible orders of songs A, B and C. One has been done for you.

A B C

Here is a scale drawing.

The Ferris wheel has a height of 130 m Work out the height of the building.

Jo has a full cup of coffee.

She drinks some of it.

She says, “Half of the coffee is still in the cup, because 5 cm is half of 10 cm” Is she correct?

Give a reason for your answer.

A takeaway sells 10-inch pizzas and 12-inch pizzas. Here is some information about the numbers sold in two weeks.

In each week a proportion of the pizzas sold were 10-inch. In which week was this proportion greater? Show working to support your answer.

The table shows the profit or loss the takeaway makes on each pizza.

In week 1 the total profit was £1895.55 At the end of week 1 the takeaway spent £175 on adverts. Was the increase in profit in week 2 more than the cost of the adverts? You must show your working.

A car travels 3.5 miles in 5 minutes. Work out the average speed in miles per hour.

Work out the area of the triangle.

Four positive whole numbers add up to 36 One of the numbers is a multiple of 7 The other three numbers are equal. Work out the result when the four numbers are multiplied.

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A sketch of triangle ABC is shown.

In the space below, complete an accurate drawing of triangle ABC.

Simplify 7 x – (3 x – 2 x) Circle your answer.

7 x – 1 2 x 6 x 8 x

A competition took place in 1983 takes place every six years. Circle the year in which it will also take place.

2083 2036 2049 2023

In an election there were four candidates, J, K, L and M. Fran is drawing a pie chart to show the results. The sectors for J and K have been drawn.

Twice as many people voted for L as voted for M. Complete the pie chart.

Altogether, 16 200 people voted. How many voted for J?

The probability that A is the outcome of an experiment is 0.2 Circle the probability that A is not the outcome.

0 0.2 0.5 0.8

Rearrange e = 2 f to make f the subject. Circle your answer.

Here is a rule for a sequence.

Here is a sequence that follows this rule. 2 10 6 ……. ……. ……. Show that the 6th term is the first one that is not a whole number.

A different sequence follows the same rule. The 1st term is 4 The 3rd term is 9.5 4 ……. 9.5 Work out the 2nd term.

In a group of 20 people 7 own a dog 3 own a cat 12 do not own a dog or a cat. Aidan shows this information on a Venn diagram.

Make two criticisms of his Venn diagram.

a is a common factor of 72 and 120 b is a common multiple of 6 and 9 Work out the highest possible value of

A and B are similar shapes. B is an enlargement of A with scale factor 1.5 Not drawn

Work out the values of x, h and w.

Investment A Save £150 per month for 2 years. 2.5% interest is added to the total amount saved. Investment B Invest £3500 Compound interest is added at 3% per year. After 2 years, how much more is investment B worth than investment A?

Show that the lines y = 3 x + 7 and 2 y – 6 x = 8 are parallel. Do not use a graphical method.

Is the point (–5, –6) above, below or on the line y = 3 x + 7 ? Tick one box.

You must show your working. Do not use a graphical method.

The cost of a ticket increases by 10% to £19.25 Work out the original cost.

The n th term of a sequence is 12 n – 5 Work out the numbers in the sequence that have two digits and are not prime.

6 –1 –4 30 a = b = c = –10 2 7

Work out a + b + c

Show that a + 2 c = k b, where k is an integer.