Solve the Addition Problem: Calculate 13+5+5

Addition with Grouping Strategy

13+5+5= 13+5+5= ?

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Step-by-step video solution

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00:00 Solve
00:02 We will use the substitution law and solve the previous simple addition, let's continue
00:05 And this is the solution to the question

Step-by-step written solution

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1

Understand the problem

13+5+5= 13+5+5= ?

2

Step-by-step solution

First, solve the right-hand exercise since adding the numbers together will give us a round number:

5+5=10 5+5=10

Now we have an easier exercise to solve:

13+10=23 13+10=23

3

Final Answer

23

Key Points to Remember

Essential concepts to master this topic
  • Grouping Rule: Look for pairs that make 10 or multiples of 10
  • Strategy: Combine 5+5=10 first, then add 13+10=23
  • Check: Add left to right: 13+5=18, then 18+5=23 ✓

Common Mistakes

Avoid these frequent errors
  • Adding left to right without grouping
    Don't always add 13+5=18 then 18+5=23 = missing the easier path! While this gives the correct answer, you're making extra work. Always look for pairs like 5+5=10 that create round numbers first.

Practice Quiz

Test your knowledge with interactive questions

\( 94+12+6= \)

FAQ

Everything you need to know about this question

Why should I add 5+5 first instead of going left to right?

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Adding 5+5=10 5+5=10 first gives you a round number! Then 13+10=23 13+10=23 is much easier to calculate mentally than adding each 5 separately.

Will I get the same answer both ways?

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Yes! Addition is commutative, meaning the order doesn't change the result. But grouping strategically makes calculations faster and less error-prone.

What if there are more numbers to add?

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Look for pairs that make 10 first (like 7+3, 6+4, 5+5). Then look for pairs that make other round numbers like 20 or 100. This strategy works for any length of addition!

How do I know if I made a mistake?

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Try adding the numbers in a different order. If you get the same answer, you're likely correct. You can also add left to right: 13+5+5=18+5=23 13+5+5 = 18+5 = 23 .

Is this method faster than using a calculator?

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For simple problems like this, mental math with grouping is often faster! Plus, it builds your number sense and helps you spot patterns in more complex problems.

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