AQA · Mathematics · 8300
GCSE Maths: Decimals: dividing decimals by integers
Number · AQA GCSE Maths (8300). Cards are generated from the Corbettmaths textbook exercise and practice questions for Decimals: dividing decimals by integers (Corbettmaths Video 93), and every card links back to the exact page it came from. Practice tests generate fresh variations of these questions, so the numbers change every attempt. Source material © Corbettmaths — used with attribution.
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What is 4.6 ÷ 2?
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2.3
What is 1.6 ÷ 2?
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0.8
What is 0.9 ÷ 3?
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0.3
If 4 friends share £6.52 equally, how much does each receive?
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£1.63 (calculated as 6.52 ÷ 4)
A piece of string is 4.8m long and is cut into 8 equal pieces. How long is each piece?
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0.6m (calculated as 4.8 ÷ 8)
What is 9.35 ÷ 5?
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1.87
What is 1055.16 ÷ 9?
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117.24
If the perimeter of a square is 53.3cm, what is the length of each side?
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13.325cm (calculated as 53.3 ÷ 4)
What is 5.18 ÷ 7?
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0.74
What is 14.04 ÷ 6?
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2.34
What is 0.845 ÷ 5?
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0.169
What is 2.59 × 4.8?
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12.432
What is 35.28 ÷ 1.8?
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19.6
What is 0.006 × 0.42?
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0.00252
A plant grows 3cm per week. How many weeks to grow from 70cm to 1.24m?
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18 weeks (1.24m = 124cm, so 124 - 70 = 54cm needed, then 54 ÷ 3 = 18)
If a plant's growth rate is less than 3cm per week, how does that affect the time needed to reach a target height?
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It will take longer (more weeks) to reach the target height.
What is 60.08 − 5.58 ÷ 0.2?
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32.18 (division first by order of operations: 5.58 ÷ 0.2 = 27.9, then 60.08 − 27.9 = 32.18)
A pool's depth is 1.6m and decreases by 7.5cm per minute. How many minutes until it reaches 40cm?
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16 minutes (1.6m = 160cm, so 160 - 40 = 120cm to decrease, then 120 ÷ 7.5 = 16)
If water drains from a pool at a faster rate than expected, how does that affect the time to reach a target depth?
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It will take less time (fewer minutes) to reach the target depth.
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