To apply the Zero Power Rule, we start with the expression \( \frac{4}{3}(-2 + 10) \).
First, simplify the expression inside the parentheses:
\[ -2 + 10 = 8 \]
Now we can substitute this back into the expression:
\[ \frac{4}{3}(8) \]
Next, let's multiply:
\[ \frac{4 \times 8}{3} = \frac{32}{3} \]
Since the Zero Power Rule states that any non-zero number raised to the power of 0 is equal to 1, we can write:
\[ \frac{32}{3} \cdot 1^0 = \frac{32}{3} \]
Thus, the equivalent expression, using the Zero Power Rule, is:
\[ \frac{32}{3} \cdot 1^0 \]
So, the expression simplifies to \( \frac{32}{3} \), and any additional representation utilizing \( 1^0 \) illustrates the Zero Power Rule effectively.