Question

evaluate the expression if (g = 2), (r = 3), and (t = 11).
(r^{2}+(g^{3}-8)^{5})

Explanation:

Step1: Substitute the values

Substitute $g = 2$ and $r = 3$ into the expression $r^{2}+(g^{3}-8)^{5}$.
$3^{2}+(2^{3}-8)^{5}$

Step2: Calculate powers

Calculate $3^{2}=9$ and $2^{3}=8$.
$9+(8 - 8)^{5}$

Step3: Calculate the value in parentheses

$8-8 = 0$, so we have $9+0^{5}$.

Step4: Calculate the final result

Since $0^{5}=0$, the result is $9 + 0=9$.

Answer:

9