Mathematics
Grade-2
Easy
Question
7 - 6 = ____
THINK 6 + ___ = 7
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)
- 0
- 1
- 2
- 3
Hint:
Subtraction is a fundamental operation of mathematics.
The correct answer is: 1
Step 1 of 1:
We have given ![7 minus 6 equals _ _ _ _ _](data:image/png;base64,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)
7 - 6 = 1
For subtraction of both quantities, both quantities should have the same unit.