What is the result when you take the product of two functions?

When you take the product of two functions, you are performing multiplication on the outputs of those functions for corresponding inputs. This means that if you have two functions, say f(x) and g(x), their product is defined as (f * g)(x) = f(x) * g(x). In this case, for any value of x, you would first find the output of each function and then multiply those outputs together. This definition is foundational in algebra and calculus, and it's essential for understanding how different functions can interact with one another through multiplication.

The other options suggest operations that do not align with the definition of function products. For instance, adding functions would yield a sum, while subtracting or dividing would involve different operations entirely. Thus, the concept of taking the product specifically refers to multiplying the values of the functions, confirming that multiplying the functions together is indeed the correct interpretation.