Which expression is correctly developed to use the Product Rule of Exponents? (1 point)

Question

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Answer 1

The Product Rule of Exponents states that when you multiply two expressions with the same base, you add their exponents. The correct way to express this rule is:

\[ a^m \cdot a^n = a^{m+n} \]

To find which expression correctly uses the Product Rule, we must analyze the given options.

If you're looking for an expression in the format of \( a^m \cdot a^n \), we would like to see an example where the bases are the same and the exponents can be summed up.

However, the options you've provided don't appear to have clear formatting or clear expressions where the base and exponent can be identified easily. Please provide the options formatted clearly, and I'll be glad to help identify which expression follows the Product Rule of Exponents correctly.

Answer 2

whats the answer doc

Answer 3

It seems there might be some confusion regarding the original expression options provided. The Product Rule of Exponents typically applies to expressions with clearly defined bases and exponents.

From the formatting you provided earlier, it appears scrambled or not clearly delineated. Could you clarify or rewrite the mathematical expressions you're examining?

If you provide the expressions as they were intended to appear, I will help identify which one correctly follows the Product Rule of Exponents.

For example, if you meant something like:

1. \( 5^2 \cdot 5^3 \)
2. \( 2^7 \cdot 2^4 \)
3. \( 10^8 \cdot 10^2 \)

...then you can look for pairs of expressions where the bases match and the exponents can be added according to the Product Rule.

Please provide clearer options, and I'll give you a definitive answer.