Estimating money

Part ofMathsMoneyYear 4

Estimating amounts of money

A character thinking with some coins on a table in front of them

Estimating money is a useful skill when you go shopping or you need to pay for something.

You can use estimation to quickly know if you have enough money to pay for the items.

When you estimate, you are not calculating with the exact amounts, instead you use rounding to make it easier to calculate in your head.

A character thinking with some coins on a table in front of them
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Quiz: Estimating money

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Estimating to the nearest pound

It’s much easier to add pounds mentally than it is to add pounds and pence, so you often round to the nearest pound when you estimate money.

Let’s use rounding to estimate the total cost of these toys:

A table with a toy robot that costs £2.99 and a toy dinosaur that cost £4.20

First, you need to round the amounts to the nearest pound. Then you will need to add them together to find the total.

You can use a number line to help or you.

The robot toy costs £2.99, so you label the number line with £2 and £3, because £2.99 is in between those amounts.

You can then plot halfway, because it helps when rounding.

Next, you plot the amount on and see whether it is closer to £2 or £3.

Arobot with a number line that shows £2 £2.50 £2.99 and £3

You can see that £2.99 is closer to £3 than £2, so you round the cost of the robot to £3.

You want to round it to the closer amount so you can be more accurate.

You do the same with the dinosaur toy. Label the number line with £4 and £5, because £4.20 is between these amounts.

Then label halfway between them, which is £4.50.

Dinosaur with a number line That starts at £4 then has £4.20 £4.50 and £5

You can see that £4.20 is closer to £4 than £5.

So £4.20 rounded to the nearest pound is £4.

Now you add the estimated amounts to get your total estimate.

£3 + £4 = £7

The estimated cost of the robot and dinosaur toys is £7.

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Estimating to the nearest 10p

If we want to have a more accurate estimation, you can round to the nearest 10p.

Let’s estimate the total cost of these two items.

A table with a cake on it which costs £5.23 and a burger which costs £4.58

Let’s use a number line to round the price of the birthday cake to the nearest 10p.

First, label it with £5.20 and £5.30, because £5.25 is in between these amounts.

You can also label halfway, which is £5.25.

When you plot £5.23 on the number line, you can see that it is closer to £5.20 than £5.30.

Therefore, the estimated cost of the birthday cake is £5.20.

A birthday cake with a number line which starts at £5.20 then has £5.23 then £5.25 then £5.30

Now you need to round the cost of the burger to the nearest 10p.

Label the number line with £4.50 and £4.60, because £4.58 is in between these amounts.

You can see that £4.58 is closer to £4.60.

A burger with a number line which starts at £4.50 then has£4.55 then £4.58 then £4.60

Finally, add the amounts together to find the total estimate.

£5.20 + £4.60 = £9.80

The estimated cost of the birthday cake and the burger is £9.80.

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Example 1

A character thinking have i got enough money? whilst holding a £10 note and looking at some paints which cost £2.30 and some books which cost £6.95

James has £10. Has he got enough money to buy these items?

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Example 2

Maya saying she has spent £6.22 and Omi saying she has spent £12.69

Maya and Omi have bought some food for a party.

Can you estimate how much money they have spent?

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Play our fun maths game Guardians: Defenders of Mathematica. game

Use your times tables and more maths skills to defeat monsters and reclaim the Kingdom of Mathematica

Play our fun maths game Guardians: Defenders of Mathematica
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