Answer:
Option A is correct that is \((2n^6)^3=8n^{18}\) cubic units
Step-by-step explanation:
We are given with length of the side of the cube = \(2n^6\:units\)
We need to find volume of the cube.
We know that Volume of cube = ( side )³
= \((2n^6)^3\)
= \(2^3(n^6)^3\)
we use the law of exponent, \((x^a)^b=x^{ab}\)
= \(8n^{6\times3}\)
= \(8n^{18}\) cubic units
Therefore, Option A is correct that is \((2n^6)^3=8n^{18}\) cubic units
