Consider a function f whose domain is [-3, 4] and range is [-2, 2] with following graph.

Domain and range of `g(x)=f(|x|)` is [a, b] and [c, d] respectively, then `(b-a+c+d)` is

Consider a function f whose domain is [-3, 4] and range is [-2, 2] with following graph. If h(x)=|f(x)-(3)/(2)| has range [e, f] and n be number of real solutions of h(x)=(1)/(4), " then " (n+e+2f) is

Consider a function f whose domain is [-3, 4] and range is [-2, 2] with following graph. If h(x)=|f(x)-(3)/(2)| has range [e, f] and n be number of real solutions of h(x)=(1)/(4), " then " (n+e+2f) is

Given that y=f(x) is a function whose domain is [4,7] and range is [-1,9] then find the range and domain of

A function f has domain [-1,2] and rang [0,1]. Find the domain and range of the function g defined by g(x)=1-f(x+1)

Let y=(3sin x) where x in R and y in[-3,5] then domain and range of g(x)=2+3f(2x+1) are [a,b] and [c,d] respectively then the value of (a+b+c+d) is equal to

A function f has domain [-1,2] and range [0,1] . Find the domain and range of the function g defined by g(x)=1-f(x+1)dot

A function f has domain [-1,2] and range [0,1] . Find the domain and range of the function g defined by g(x)=1-f(x+1)dot

A function f has domain [-1,2] and range [0,1] . Find the domain and range of the function g defined by g(x)=1-f(x+1)dot

Domain and range of f (x) = (|x-3|)/(x-3) are respectively