Solve the Addition Expression: 9 + 2 + 5

Basic Addition with Three Numbers

9+2+5=9 + 2 + 5 =

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1

Understand the problem

9+2+5=9 + 2 + 5 =

2

Step-by-step solution

To solve this question, start by adding the first two numbers:

9+2=119 + 2 = 11

Then add the result to the last number:

11+5=1611 + 5 = 16

Therefore, the answer is 1616.

3

Final Answer

16 16

Key Points to Remember

Essential concepts to master this topic
  • Order: Add numbers from left to right in sequence
  • Technique: First add 9 + 2 = 11, then 11 + 5 = 16
  • Check: Count forward: 9, 10, 11, 12, 13, 14, 15, 16 ✓

Common Mistakes

Avoid these frequent errors
  • Adding all three numbers at once without steps
    Don't try to add 9 + 2 + 5 all together in your head = confusion and wrong answers! This leads to mixing up numbers and calculation errors. Always add two numbers first, then add the third number to that result.

Practice Quiz

Test your knowledge with interactive questions

\( 8 - 2 + 6 = \)

FAQ

Everything you need to know about this question

Do I have to add from left to right?

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While addition is commutative (you can add in any order), adding from left to right helps you stay organized and avoid mistakes. It's the standard way to solve addition problems.

Can I add the numbers in a different order?

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Yes! You could do 2+5=72 + 5 = 7 first, then 9+7=169 + 7 = 16. The answer will be the same because addition follows the commutative property.

What if I make a mistake in the first step?

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If you get the first addition wrong, your final answer will be wrong too. That's why it's important to double-check each step: 9+2=119 + 2 = 11, then 11+5=1611 + 5 = 16.

How can I check my answer without redoing the problem?

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Try counting up from the largest number! Start at 9, then count 2 more: 10, 11. Then count 5 more: 12, 13, 14, 15, 16. You should get the same answer!

Is there a faster way to solve this?

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With practice, you might recognize number bonds like 2+5=72 + 5 = 7, then quickly calculate 9+7=169 + 7 = 16. But the step-by-step method always works reliably!

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