Multiplicative inverse of a negative rational number is always a negative rational number true/false
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Question: Multiplicative inverse of a negative rational number is always a negative rational number true/false
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Multiplicative inverse of a negative rational number is always a negative rational number
IT IS TRUE
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.
1p is the multiplicative inverse of-p, then, -p x 1−p = 1
Hence, multiplicative inverse of a negative rational number is a negative rational number.
HOPE IT HELPS :-)
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