Mathematics
Grade-2
Easy
Question
11 - 9 = ____
THINK 9 + ___ = 11
![](data:image/png;base64,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)
- 0
- 1
- 2
- 3
Hint:
Subtraction is a fundamental operation of mathematics.
The correct answer is: 2
Step 1 of 1:
We have given ![11 minus 9 equals _ _ _ _ _](data:image/png;base64,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)
11 - 9 = 2
For subtraction of both quantities, both quantities should have the same unit.