Mathematics
Grade-7
Easy
Question
The value of
is __________.
- 1
- 2
- 3
- 4
Hint:
Solve using BODMASS.
The correct answer is: 3
STEP BY STEP SOLUTION
![3 1 half space minus space 2 over 4
C o n v e r t i n g space m i x e d space f r a c t i o n space i n t o space s i m p l r space f r a c t i o n space
space equals space 7 over 2 space minus space 2 over 4 space
T a k i n g space L C M space o f space 2 & 4 space left parenthesis i. e space 4 right parenthesis
equals space fraction numerator 14 space minus space 2 over denominator 4 end fraction space equals space 12 over 4 space equals space 3](data:image/png;base64,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