Let f and g are the functions whose graphs are shown

If f and g are the function whose graphs are as shown, let u(x)=f(g(x)),w(x)=g(g(x)) Then the value of u'(1)+w'(1) is

If f and g are the function whose graphs are as shown, let u(x)=f(g(x)),w(x)=g(g(x)) Then the value of u'(1)+w'(1) is

If f and g are the function whose graphs are as shown, let u(x)=f(g(x)),w(x)=g(g(x)) Then the value of u'(1)+w'(1) is

(x) and g(x) are two functions whose graphs are given as

Write the function whose graph is shown below.

Write the function whose graph is shown below:

Let g(x)=int_(0)^(x)f(t)dt where fis the function whose graph is shown.

Suppose f(x) =(x+1)^(2) for x ge -1 . If g(x) is the function whose graph is the reflection of the graph of f(x) w.r.t the line y = x, then g(x) is equal to:

Suppose f(x)=(x+1)^(2) for xge-1 . If g(x) is the function whose graph is reflection of the graph of f(x) with respect to the line y=x , then g(x) equals :