Question

If h(x)=6-x what is the value of (hxh)(10)?

Answer 1

For this case we have by definition, that given two functions, then:

$(f * g) (x) = f (x) + g (x)$

Here, we want to find ($(h * h) (x):$

$(h * h) (x) = (6-x) (6-x)\\(h * h) (x) = 36-6x-6x + x ^ 2\\(h * h) (x) = 36-12x + x ^ 2$

We want to find the value of the function when $x = 10$.

$(h * h) (10) = 36-12 (10) + (10) ^ 2\\(h * h) (10) = 36-120 + 100\\(h * h) (x) = 16$

Answer:

$(h * h) (x) = 16$

Answer 2

Answer:

16

Step-by-step explanation:

h(x) × h(x) = (6 - x)²

(h × h)(10) = (6 - 10)² = (- 4)² = 16