The function `f` is one to one and the sum of all the intercepts of the graph is `5`. Then, sum of all the intercept of the graph of `y=f^(-1)(x)` is:

The x-intercept of the graph of 5x+6y=30 is

The graph of function f (x) is shown below : Then the graph of g(x) =(1)/f(|x|) is:

If the graph of the function y=f(x) is as shown : the graph of y=(1)/(2)(|f(x)|-f(x)) is

If the graph of the function y = f(x) is as shown : The graph of y = 1//2(|f(x)|-f(x)) is

Let f be a real valued function defined on R (the set of all real numbers) such that f(1)=f(-1)=5 and whose graph of f is symmetrical with respect to the lines x=+-1. Given sum_(r=50)^(99)f((r)/(100)) and sum_(r=50)^(150)f((-r)/(100))=5. If S=sum_(r=50)^(150)f((r)/(100))+sum_(r=50)^(150)f((-r)/(100)). Then find S .

If the roots are real and unequal, the graph will intercept the X-axis.