Printable · GCSE Foundation · ages 14-16
Number worksheet — GCSE Foundation
Fifteen questions across the number statements at Foundation tier. Choose the non-calculator filter to rehearse Paper 1, which counts for a third of the marks.
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Number worksheet — GCSE Foundation
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- 1.A charity trek covers 830 miles over roughly 19 days. By rounding each number to 1 significant figure, work out an estimate for the number of miles walked per day.
- 2.After a price increase of 10%, a laptop costs £330. Work out the original price.
- 3.A tin of soup has a mass of 450 g. A bag of potatoes has a mass of 2.6 kg. Work out the total mass, in kilograms.
- 4.A café offers sandwiches with one filling from 5 choices and one type of bread from 4 choices. Cheese and mustard, which is one of the 5 fillings, is not available on gluten-free bread, which is one of the 4 breads. Work out how many different sandwiches are possible.
- 5.A cyclist rides at a steady speed of 8 metres per second. Work out this speed in kilometres per hour.
- 6.A shop buys boxes of pens for £4 each. It sells each box on to a school for £3 more than it paid, and charges an extra £2 delivery fee for the whole order. A school orders 5 boxes. Work out the total cost of the order.
- 7.3.4 × 10⁵ is written as an ordinary number. Work out this number.
- 8.Given that 2⁵ = 32, work out 2⁶.
- 9.A gym increases its membership price by 1/5. The original price is £60. Work out the new price.
- 10.A café offers 3 types of soup and 4 types of bread roll. Work out how many different combinations of one soup and one bread roll are possible.
- 11.A bag of flour is labelled 1.5 kg, correct to the nearest 0.1 kg. The true mass of the flour is m kg. Which inequality gives all the possible values of m?
- 12.Work out (8 × 10⁻⁵) × (5 × 10³). Give your answer in standard form.
- 13.A train leaves Leeds at 14:35. The journey takes 1 hour 50 minutes. Work out the time the train arrives. Give your answer using the 24-hour clock.
- 14.Work out 10% of 30% of £200.
- 15.A jumper is reduced by 15% in a sale to a price of £42.50. Work out the original price.
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