To apply the Zero Power Rule, we first recognize that any non-zero number raised to the power of zero is equal to 1. In your expression, there is the term \( 10 \), which we can interpret as \( 10^1 \). When we apply the Zero Power Rule to this, we consider that any non-zero number to the power of 0 equals 1.
Now, we simplify the expression \( 4/3(-2 + 1 \cdot 0) \):
Since \( 1 \cdot 0 = 0 \), we replace it in the expression:
\[ 4/3(-2 + 0) \]
This simply becomes:
\[ 4/3(-2) \]
Thus, we can write it in an equivalent form as:
\[ \frac{4}{3}(-2 + 1^0) \]
Here, \( 1^0 = 1 \), so your equivalent expression is:
\[ \frac{4}{3}(-2 + 1^0) \]
Therefore, the expression \( \frac{4}{3}(-2 + 1) \) can be rewritten as:
\[ \frac{4}{3}(-2 + 1^0) \]
If you want the final form purely in terms of numbers, you can summarize it as:
\[ \frac{4}{3}(-2 + 1) = \frac{4}{3}(-1) \]
So, the final answer in the context you provided is:
\[ \frac{4}{3}(-2 + 1^0) \]
Or equivalently, you can just simplify it down further to:
\[
- \frac{4}{3} \]