The table shows the number of steps Polly walked on each of five days.
| Day | Number of steps |
| Monday | 8 927 |
| Tuesday | 11 362 |
| Wednesday | 9 653 |
| Thursday | 10 980 |
| Friday | 6 411 |
On which of these days did Polly walk the greatest number of steps?
(1)
Write the number 8927 correct to the nearest ten.
(1)
Write down the value of the 9 in the number 10 980
(1)
Work out the sum of the number of steps Polly walked on Thursday and on Friday.
(1)
The diagram shows a fair spinner with six sections.
Three sections are red, two sections are blue and one section is yellow.
The spinner is spun once.
Write down a word from the box to describe the likelihood that the spinner lands on yellow.
(1)
On the probability scale, mark with a cross (
) the probability that the spinner lands on green.
(1)
Here are 8 number cards. 3 of the number cards are blank.
Hugo is going to take at random one of these cards.
Write a number on each of the 3 blank cards so that the probability that Hugo picks a card with an odd number is 
(1)
The diagram shows a 5-sided polygon, ABCDE
Write down the mathematical name for a 5-sided polygon.
(1)
Measure the length of the line AB Give your answer in centimetres.
(1)
On the diagram, mark an obtuse angle with the letter T
(1)
Here is a shape made of squares.
(1)
Write 0.7 as a percentage.
(1)
Write these decimals in order of size. Start with the smallest decimal.
0.49 0.459 0.4 0.049 0.14
(1)
Here are the first four terms of a number sequence.
2 6 10 14
Elsie correctly works out that the next term in the sequence is 18
Explain why 217 cannot be a number in the sequence.
(1)
Niran is organising a baking competition and needs to buy 9.25 kilograms of flour.
Flour is sold in bags that each contain 750 grams of flour. Each of these bags costs 58 Baht. Niran can only buy whole bags of flour.
Niran buys the least number of bags of flour that he needs.
Work out the cost of the flour that he buys.
(4)
Simplify 6a × 2c
(1)
Simplify 4d + 3e + d – 5e
(2)
Write down the prime number that lies between 90 and 100
(1)
Find the cube root of 79 507
(1)
Work out the value of 42 × 53
(2)
The pictogram gives some information about the number of cars sold by each of the four employees of Best Cars in April.
In March, Best Cars sold 60 cars in total.
Its target for April was to sell 15% more cars in total than it sold in March.
Show that Best Cars did not meet its target. Show your working clearly.
(4)
The diagram shows quadrilateral ABCD
ECD, BCF and GAD are straight lines.
Work out the value of x Give a reason for each stage of your working.
(5)
The table shows how many cousins each of 30 students in Class A has.
| Number of cousins | Frequency |
| 0 | 3 |
| 1 | 7 |
| 2 | 6 |
| 3 | 11 |
| 4 | 1 |
| 5 | 2 |
Work out the range of the number of cousins.
(1)
Write down the mode of the number of cousins.
(1)
Work out the mean of the number of cousins.
(3)
On the grid, draw the graph of y = 4 – 2 x for values of x from –1 to 4
(3)
13The diagram shows the plan of a garden.
Martyn covers the garden with square tiles of side length 50 cm. There are no gaps between the tiles.
It takes 4 minutes to lay each tile.
Work out how long it takes Martyn to cover the whole garden with tiles. Give your answer in hours and minutes.
(5)
A small bag of grain contains 2 kg of grain. A large sack of grain contains 7 kg of grain.
Makenna buys r small bags of grain and h large sacks of grain.
The total amount of grain Makenna buys is Fkg.
Write down a formula for F in terms of r and h
(3)
Roland, Seiso and Tim share the total cost of buying a plot of land.
Roland and Seiso share some of the cost in the ratio 2: 5 Roland’s share of the cost is $1700
Tim’s share of the cost is $2150 more than Roland’s share.
Work out the total cost of buying the plot of land.
(4)
Write 2250 as a product of powers of its prime factors. Show your working clearly.
(3)
Here is a Venn diagram.
Write down the numbers that are in the set
A
(1)
B 
C
Dominic writes down 9 
C
(1)
ABCD and EFGH are similar quadrilaterals.
Work out the length of GH
(2)
Work out the length of BC
(2)
The diagram shows a shape made up of three semicircles, enclosing a right‑angled triangle.
AB, BC and CA are each the diameter of a semicircle.
BC = CA = 6 cm.
Work out the perimeter of the shape. Give your answer correct to one decimal place.
(5)
Each time Evie plays a game against her computer, she will win or lose.
For each game, the probability that Evie will win is 0.74 Evie is going to play 300 games against her computer.
Work out an estimate for the number of games that Evie will lose.
(2)
Simplify m10 ÷ m3
kn 
k4 = k12
(1)
Write down the value of n
(1)
Expand 4 x (x – 5)
(1)
Factorise y2 – 9y + 20
(2)
Write 5.6 
10–3 as an ordinary number.
(1)
Kazi buys a car for 700 000 taka. The value of the car depreciates by 12% each year.
Work out the value of the car at the end of 3 years. Give your answer correct to the nearest taka.
(3)
On the grid, enlarge the shaded shape with scale factor 
and centre (1, 7)
(2)
The diagram shows a block of iron in the shape of a cuboid.
The block has length wcm, width 5 cm and height 4 cm
The density of iron is 7.8 g / cm3 The mass of the block is 1950 g
Work out the value of w
(3)
Moeen has a biased 6-sided dice.
The table gives information about the probability that, when the dice is thrown, it will land on each number.
| Number | 1 | 2 | 3 | 4 | 5 | 6 |
| Probability | x | 0.15 | 0.5 | y | 0.13 | 0.03 |
Show that x + y = 0.19
(2)
Given that 3x – y = 0.09
and x + y = 0.19
work out the value of x and the value of y Show clear algebraic working.
(3)
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