`h(x)=2^x`
The function h is defined above. What is h(5) − h( 3) ?

g(x)=2x-1 h(x)=1-g(x) The functions g and h are defined above. What is the value of h(0) ?

h(x)=cx^(2)+18 For the function h defined above, c is constant and h(2)=10. what is the value of h(-2)?

g(x)=(x)/(x-2) and h(x)=sqrt(9-x) Given of the following defined above, what is the value of (g@h)(5) ?

Several values for the functions g (x) and h (x) are shown in the table above. What is the value of g (h(3)) ?

g(x)=2^(x) h(x)=8x^(2) if functions g and h are defined in the above equations, what is the value of g(h(3)) ?

Let the function h be defined by h(x) = sqrt(x) + 2 . If 3h(v) = 18 , then which one of the following is the value of h(v/4) ?

If function h is defined by h(x)= ax^(2)-7 and h(-3)=29 , what is h((1)/(2)) ?

h(x)=-2(x^(2)-5x+3)+7(c-x) In the polynomial h(x) defined above, c is a constant. If h(x) is divisible by x, what is the value of c?

The complete graph of the functions h is shown in the xy plane above. For what value of x is the value of h(x) at its maximum?