Question

The multiplicative inverse of ${10}^{10}$ is _______. Fill in the blank to make the statement true.

Answer 1

Find the multiplicative inverse of ${10}^{10}$.

Multiplicative inverse:

The multiplicative inverse of a number , such as $\mathrm{N}$ is written as $\frac{1}{N}or{N}^{-1}$.
It's also known as reciprocal, after the Latin word 'reciprocus.' Inverse refers to something that is the polar opposite of something else.
The inverse of a number derived is one whose value equals identity when multiplied by the original number $1$.
In other terms, it is a way for generating identity $1$ by dividing a number by its own, like as $\frac{N}{N}=1$.
The result of multiplying an integer by its own multiplicative inverse is equivalent to $1$.

Hence , the multiplicative inverse of ${10}^{10}$ is ${10}^{-10}$.