Calculate Total: Adding £10.30 and £17.10 in Shopping Context

Decimal Addition with Money Values

Chris buys apples costing £10.30 \pounds10.30 and grapes that cost £17.10 \pounds17.10 .

How much does Chris pay in total?

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Step-by-step video solution

Watch the teacher solve the problem with clear explanations
00:10 Let's solve this problem together.
00:14 We'll use long addition to figure it out, step by step.
00:24 Remember, each time we add, take your time to calculate, and write it down.
00:38 Great job! And that's how we solve this problem.

Step-by-step written solution

Follow each step carefully to understand the complete solution
1

Understand the problem

Chris buys apples costing £10.30 \pounds10.30 and grapes that cost £17.10 \pounds17.10 .

How much does Chris pay in total?

2

Step-by-step solution

To work out how much Chris pays in total, we need to add the cost of the apples to the cost of the grapes as follows:

10.3+17.1 10.3\\+17.1

This gives us the answer:

27.4 27.4

3

Final Answer

£27.40 \pounds27.40

Key Points to Remember

Essential concepts to master this topic
  • Rule: Line up decimal points when adding money amounts
  • Technique: Add 10.30+17.10 10.30 + 17.10 by aligning the decimal points
  • Check: Total should be reasonable: £27.40 makes sense for both items ✓

Common Mistakes

Avoid these frequent errors
  • Not aligning decimal points properly
    Don't write 10.30 + 17.10 without lining up decimals = wrong place values! This leads to adding tenths to ones or hundreds to tens. Always align decimal points vertically before adding.

Practice Quiz

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Which decimal number is greater?

FAQ

Everything you need to know about this question

Why do I need to line up the decimal points?

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Lining up decimal points ensures you're adding like place values - tenths to tenths, ones to ones, etc. Without proper alignment, you'll get the wrong total!

What if the decimal numbers have different lengths?

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You can add invisible zeros to make them the same length. For example, treat £10.30 as £10.30 and £17.10 as £17.10 - they're already the same length here!

Should I include the pound sign in my calculation?

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Focus on the numbers first: 10.30 + 17.10 = 27.40. Then add the pound sign to your final answer: £27.40 \pounds27.40

How can I check if £27.40 is reasonable?

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Use mental estimation: £10 + £17 = £27, so £27.40 is very close and makes sense. Always do a quick estimate to catch major errors!

What if I forget to carry over when adding?

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In this problem, there's no carrying needed since 3 + 1 = 4 and 0 + 0 = 0. But always double-check each column from right to left!

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