Mathematics
Grade-2
Easy
Question
Make 10 to subtract.
10 - 4 = ________
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)
- 2
- 4
- 6
- 1
Hint:
Subtraction is a fundamental arithmetic operation of mathematics.
The correct answer is: 6
Step 1 of 1:
We have given an expression ![10 minus 4 equals _ _ _ _ _ _](data:image/png;base64,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)
So,
![10 minus 4 equals 6](data:image/png;base64,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)
For subtraction of two terms, both term should belong to same unit.