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

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)) ?

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

If g(x)=asqrt(a(1-x)) Function g is defined by the equation above. If g(-8)=375 , what is the value of a?

Let g(x)=|x-1| and h(x)=g(g(x)) be two functions, then the value of h'(-1)+h'(0)+h'(2)+h'(3) equal to (where, h' denotes the derivative of h )

Let g(x)=|x-2| and h(x)=g(g(x)) be two functions, then the value of h'(-1)+h'(1)+h'(3)+h'(5) is equal to (where, h' denotes the derivative of h)

Let g(x)=|x-2| and h(x)=g(g(x)) be two functions, then the value of h'(-1)+h'(1)+h'(3)+h'(5) is equal to (where, h' denotes the derivative of h)

If g(x) is invertible function and h(x)=2g(x)+5, then the value of h^(-1) is