Mathematics
Grade-7
Easy
Question
The product of 0.3 × 0.4 is _________.
- 0.10
- 0.11
- 0.12
- 0.13
Hint:
Follow the simple multiplication rule to solve the question.
The correct answer is: 0.12
STEP BY STEP SOLUTION
Product of 0.3 × 0.4 = ?
![0.3 space cross times space 0.4 space
C o n v e r t i n g space d e c i m a l s space i n t o space f r a c t i o n s
3 over 10 space cross times space fraction numerator 4 over denominator 10 space end fraction equals space 12 over 100
N o w space c o n v e r t i n g space f r a c t i o n space i n t o space d e c i m a l space
12 over 100 equals space 0.12](data:image/png;base64,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