MCQ
Multiplicative inverse of a negative rational number is:
- AA positive rational number.
- ✓A negative rational number.
- C$0$
- D$1$
We know that, the product of two rational numbers is $1,$ taken they are multiplication inverse of each other, e.g.
Suppose, $p $ is negative rational number, i.e.
$\frac{1}{\text{p}}$ is the multiplicative inverse of $-p,$
Then, $-\text{p}\times\frac{1}{-\text{p}}= 1$
Hence, multiplicative inverse of a negative rational number is a negative rational number.
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