Complete the Expression: 8⁵ × b⁵ × z⁵ Product Problem

To solve the problem, we need to condense the given expression using the rule for the power of a product.

Given is the expression: $8^5 \times b^5 \times z^5$.

We notice that all the bases $8$, $b$, and $z$ have an exponent of 5.

By the Power of a Product Rule, which states $(a \times b \times c)^n = a^n \times b^n \times c^n$, we can rewrite the product of these terms as a single product raised to the power of 5.

Therefore, the expression $8^5 \times b^5 \times z^5$ can be rewritten in a single exponent form as:

$\left(8 \times b \times z\right)^5$.

The correct rewrite of the expression is $\left(8 \times b \times z\right)^5$.