Question

Rewrite the expression below as 14 to a single power:
(14^10)^4 =

Answer 1

To rewrite the expression \( (14^{10})^4 \) as a single power of 14, we can use the property of exponents that states \( (a^m)^n = a^{m \cdot n} \).

Applying this property:

\[
(14^{10})^4 = 14^{10 \cdot 4} = 14^{40}
\]

So the expression \( (14^{10})^4 \) rewritten as a single power is:

\[
14^{40}
\]