The linear function y=g(x) is graphed in the xy-plane. IF g(-3)=4 and g(2)=19, what is the slope of line g?

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

The graph of the linear functions f is shown in the xy-plane above. The slope of the graph of the linear function g is 4 times the slope of the graph of f. IF the graph of g passes through the point (0,-4) what is the value of g(9)?

The graph of the linear function f is shown in the xy-plane above. The graph of the linear function g (not shown) is perpendicular to the graph of f and passes through the point (1,3). What is the value of g(0) ?

A linear function f is shown in the accompanying figure. If function g in the reflection of function f in the x-axis (not shown), what is the slope of the graph of function g?

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

The figure above shows the complete graph of the function f in the xy-plane. The function g (not shown) is defined by g(x) = f (x) + 6.What is the maximum value of the function g ?

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

The graph of the function f, defined by f(x)=-1/2(x-4)^2 +10 , is shown in the xy-plane above. If the function g (not shown) is defined by g(x) = −x + 10, what is one possible value of a such that f (a) = g(a) ?

Let g:R rarr R be a differentiable function satisfying g(x)=g(y)g(x-y)AA x,y in R and g'(0)=a and g'(3)=b. Then find the value of g'(-3)