`g(x)=ax^(2)+24`
For the function g defined above, a is a constant and `g(4) = 8`. What is the value of `g(−4)` ?

The function g is defined above. What is the value of g (-4x ) ?

Let the functions g be defined as g(x)=-3x+6 . If g(6)=r , what is the value of g(r)?

Given g(x)=4x^2 -8x+2 , what is the value of g(-5) ?

g(x) =x^4-kx^3+13x^2-12x+4 The function g is defined above, and k is a constant. In the xy- plane, the graph of g intersects the y - axis at (0, 4) and intersects the x - axis at (1, 0) and (2, 0) . What is the value of k?

If g(x) = (x^3 - ax)/(4) , and g(2) = 1/2 , what is the value of g(4) ?

Let the function g be defined by g(x)=5x+2 . If sqrt(g((a)/(2)))=6 , what is the value of a?

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?

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)) ?

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