Mathematics
Grade-7
Easy
Question
Determine the value of
.
Hint:
Solving using the BODMASS rule.
The correct answer is: ![negative 15 over 4](data:image/png;base64,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)
STEP BY STEP SOLUTION
]![text (15)1 end text 1 fourth plus left parenthesis 15 right parenthesis open parentheses negative 3 over 2 close parentheses
T a k i n g space 15 space c o m m o n space f r o m space b o t h
space equals space 15 open square brackets 1 1 fourth space plus space open parentheses negative 3 over 2 close parentheses close square brackets space
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 e space f r a c t i o n space a n d space o p e n i n g space b r a c k e t s
equals space 15 open square brackets 5 over 4 space minus space 3 over 2 close square brackets space equals space 15 open square brackets fraction numerator 5 space minus space 6 over denominator 4 end fraction close square brackets space
equals space 15 open parentheses fraction numerator negative 1 over denominator 4 end fraction close parentheses
M i l t i p l y i n g space 15 space i n s i d e space b r a c k e t
space equals space fraction numerator negative 15 over denominator 4 end fraction](data:image/png;base64,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Related Questions to study
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The sum or difference of
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The sum or difference of
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The product of -0.2 ×
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