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Adam spent one quarter of his savings on a game. If his savings were £16, the game was £4.
Solving Problems - Money (Year 4)
Money maths helps you make fair choices when spending and sharing. From splitting costs to working out totals, problem-solving with money is a useful life skill.
1 .
What is 2,076p in £?
£2.07
£2.76
£20.76
£207.60
2 .
Sarah bought a book for £6.50. If she paid with a £10 note how much change would she have?
£2.50
£3.50
£4.50
£5.00
When the question asks 'How much change?' this usually means a subtraction is required
3 .
Adam spent one quarter of his savings on a game. How much was the game if his savings were £16?
£3
£4
£5
£6
To find a quarter of Adam's savings you need to divide £16 by 4
4 .
Claire is saving up for a CD which costs £5.50. If she saves £1 per week how many weeks does she need to save?
5 weeks
6 weeks
7 weeks
8 weeks
After 5 weeks Claire will only have £5 which is not enough. Therefore she will have to save for one more week
5 .
David buys 3 footballs for £1.50 each. How much change would he have from a £20 note?
£5.50
£14.50
£15.00
£15.50
To solve this problem first you need to find the total spent (£1.50 x 3 = £4.50) and then subtract from £20 (£20 - £4.50 = £15.50)
6 .
It costs 70p for one apple. How much would 6 apples cost?
£3.20
£4.00
£4.10
£4.20
6 x 70p = 420p or £4.20
7 .
How many pence is £30.04?
304p
3,004p
30,040p
34p
There are 100p in every £1 so £30 = 3,000p
8 .
Michael bought apples for £2.90, oranges for £1.50 and bananas for 80p. How much did he spend altogether?
£3.50
£4.20
£5.10
£5.20
One way to work this out is to add the pence first and then add the result to the pounds:
90p + 50p + 80p = £2.20
£2.20 + £2 + £1 + £0 = £5.20
90p + 50p + 80p = £2.20
£2.20 + £2 + £1 + £0 = £5.20
9 .
Mum gave me £3 of my £12 birthday money. What fraction of my birthday money did mum give me?
1⁄4
1⁄3
1⁄2
1⁄5
To work this one out you must divide £12 by £3 which gives the answer 4
10 .
Asif buys a book for £3.50 and a bookmark for 75p. If he pays with a £5 note how much change will he have?
75p
£1.50
£1.75
£3.75
To solve this problem, first you need to find the total spent (£3.50 + 75p = £4.25) and then subtract from £5 (£5 - £4.25 = 75p)
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To convert pounds into pence multiply by 100