Write two hundred thousand and seventeen in figures.
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Syllabus Edition
First teaching 2021
Last exams 2024
Write two hundred thousand and seventeen in figures.
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At noon the temperature in Maseru was 21°C.
At midnight the temperature had fallen by 26 °C.
Work out the temperature at midnight.
............................................. °C
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From the list of numbers, write down
[1]
[1]
[1]
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Write down the temperature that is 7 °C below -3 °C.
............................................... °C
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Here is a list of numbers.
87 77 57 47 27
From this list, write down
[1]
a prime number.
[1]
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From the list of numbers, write down
[1]
[1]
[1]
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The temperature at 07 00 is -3 °C.
This temperature is 11 °C higher than the temperature at 01 00.
Find the temperature at 01 00.
................................................ °C
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Write the number five million, two hundred and seven in figures.
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One day in Chamonix the temperature at noon was 6°C.
At midnight the temperature was 11°C lower.
Write down the temperature at midnight.
............................................ °C
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Complete the list of factors of 36.
1, 2, ............................................. , 36
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Write 15 060 in words.
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Write down the cube number that is greater than 50 but less than 100.
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Write down a square number greater than 10.
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3.56 5 8 12
From the list, write down a number that is
a multiple of 3,
[1]
a cube number,
[1]
a prime number,
[1]
an irrational number.
[1]
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The lowest temperature recorded at Scott Base in Antarctica is -57.0 °C.
The highest temperature recorded at Scott Base is 63.8 °C more than this.
What is the highest temperature recorded at Scott Base?
................................................°C
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Write down a prime number between 50 and 60.
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Calculate .
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Here is a list of numbers.
From this list, write down
[1]
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Write down a prime number between 20 and 30.
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22 17 25 41 39 4
Work out the difference between the two prime numbers in the list above.
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Explain why is irrational.
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1, 2, 3, 5 and 7 are all common factors of two numbers.
Write down the digit that the two numbers must end in.
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Write down an irrational number.
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Insert one pair of brackets to make this calculation correct.
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Tom is tiling a wall.
He needs to buy at least 100 tiles.
The tiles are sold in large packs and small packs.
Large pack 40 tiles £18 25% reduction when you buy 3 or more large packs |
Work out the cheapest cost for Tom to buy the packs of tiles he needs.
£.............................
Tom is also tiling a floor.
The floor is a rectangle with length 600 cm and width 240 cm
Each tile is a square with side 40 cm
Tom uses this method to work out the number of tiles he needs.
Number of tiles that will fit along the length = 600 ÷ 40 = 15 Number of tiles that will fit along the width = 240 ÷ 40 = 6 Total number of tiles needed = 15 + 6 = 21 |
Give a reason why Tom’s method is wrong.
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is a prime number.
is an even number.
Circle the correct statement about .
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