Question

If h(x)=10-x^2, then determine the value of h(f(2))

Answer 1

Assuming f(x) = 20 for 0 ≤ x ≤ 20, f(2) would be 20, and thus h(f(2)) would be calculated as h(20) = 10 - 202. The final answer is h(f(2)) = -390.

Step-by-step explanation:

To find the value of h(f(2)), we need to know the function of f(x). From the provided information, it's unclear what f(x) is specifically, but there is an indication that f(x) is a horizontal line where f(x) = 20 for 0 ≤ x ≤ 20. Assuming f(2) follows this pattern, then f(2) would be 20. Substituting this into the function h(x), we get h(20) = 10 - 202. To find this value, we calculate 10 - (20 * 20) which results in 10 - 400, giving us a final answer of -390.

Answer 2

It could be anything I would like it to be until you provided definition of the function F

But once you have to find F then you can calculate the value of F (2). Can you plug the value into H and calculate the results