Question

evaluate (mn)(x) for x = - 3. (mn)(-3) =

Explanation:

To solve this problem, we need to know the functions \( m(x) \) and \( n(x) \) to compute the product \( (mn)(x) = m(x) \cdot n(x) \) and then evaluate it at \( x = -3 \). Since the specific functions \( m(x) \) and \( n(x) \) are not provided in the image, we can't proceed with the calculation.

However, if we assume we have the functions, here's the general step - by - step process:

Step 1: Recall the definition of the product of two functions

The product of two functions \( m(x) \) and \( n(x) \) is defined as \( (mn)(x)=m(x)\times n(x) \).

Step 2: Substitute \( x = - 3 \) into the product function

We would substitute \( x=-3 \) into \( m(x) \) and \( n(x) \) separately, then multiply the results. That is, \( (mn)(-3)=m(-3)\times n(-3) \).

Since the functions \( m(x) \) and \( n(x) \) are not given, we can't find a numerical answer. If you provide the definitions of \( m(x) \) and \( n(x) \), we can complete the evaluation.

Answer:

To solve this problem, we need to know the functions \( m(x) \) and \( n(x) \) to compute the product \( (mn)(x) = m(x) \cdot n(x) \) and then evaluate it at \( x = -3 \). Since the specific functions \( m(x) \) and \( n(x) \) are not provided in the image, we can't proceed with the calculation.

However, if we assume we have the functions, here's the general step - by - step process:

Step 1: Recall the definition of the product of two functions

The product of two functions \( m(x) \) and \( n(x) \) is defined as \( (mn)(x)=m(x)\times n(x) \).

Step 2: Substitute \( x = - 3 \) into the product function

We would substitute \( x=-3 \) into \( m(x) \) and \( n(x) \) separately, then multiply the results. That is, \( (mn)(-3)=m(-3)\times n(-3) \).

Since the functions \( m(x) \) and \( n(x) \) are not given, we can't find a numerical answer. If you provide the definitions of \( m(x) \) and \( n(x) \), we can complete the evaluation.