Question

What expression is equivalent to (4-3)^5 X (4*4^2)^4

Answer 1

Answer:

$4^{12}$

Explanation:

Given the expression:

$\left(4-3\right)^5\left(4*4^2\right)^2$

To determine an equivalent expression, we start by simplifying the terms in the braket.

$\begin{gathered} \left(4-3\right)^5\left(4*4^2\right)^4​=\left(1\right)^5\left(4^{1+2}\right)^4​ \\ =1\times(4^3)^4 \\ =4^{12} \end{gathered}$