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To solve this problem, we need to apply the Zero Power Rule, which states that any number raised to the power of zero is equal to 1. 

Given expression: 

\[
\frac{4}{3} \left(-2 + 1^0\right)
\]

Applying the Zero Power Rule, we know that \(1^0 = 1\). Substituting this in the expression, we get:

\[
\frac{4}{3} \left(-2 + 1\right)
\]

Thus, the equivalent expression is:

\[
\frac{4}{3} \left(-2 + 1\right)
\]

So, the answer is \(\boxed{1}\).

Would you like further details or have any questions?

Here are some related questions you might explore:
1. What is the Zero Power Rule and why does it work?
2. How does the Zero Power Rule differ from other exponent rules?
3. Can the Zero Power Rule be applied to variables, and how would that look?
4. What happens when the Zero Power Rule is applied to zero raised to the power of zero?
5. How does simplifying expressions change when exponents are involved?

**Tip:** Remember, any non-zero number raised to the power of zero is always 1.

Apply the Zero Power Rule to create an equivalent expression to (4/3)(-2 + 1^0).

Learn how to apply the Zero Power Rule to simplify the expression (4/3)(-2 + 1^0). Understand how the rule works and explore related algebraic concepts suitable for Grades 6-8.

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