Question

simplify. express
$left(t^{8}
ight)^{11}$

Explanation:

Step1: Apply power of a power rule

The power of a power rule states that \((a^m)^n = a^{m \times n}\). For the expression \((t^8)^{11}\), we multiply the exponents 8 and 11.
\[
(t^8)^{11}=t^{8\times11}
\]

Step2: Calculate the product of exponents

Calculate \(8\times11 = 88\). So the simplified form is \(t^{88}\).

Answer:

\(t^{88}\)