The functions `f` and `g` have the respective domains A and B. Hence the domain of `f+g` is

Let f(x) be a function whose domain is [-5,7] and g(x) = |2x + 5| . Then, the domain of fog (x) is .

Let f be a function with domain [-3, 5] and let g(x)=[3x+4] . Then , the domain of (fog)(x) is

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 A={1,2},B={3,6} and f:A rarr B given by f(x)=x^(2)+2 nd g:A rarr B given by g(x)=3x. Then we observe that f and g have the same domain and co-domain.Also we hve,f(1)=3=g(1) and f(2)=6=g(2) Hence f=g .

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

Let A={1,2},\ B={3,6} and f: A->B given by f(x)=x^2+2\ n d\ g: A->B given by g(x)=3xdot Then we observe that f\ a n d\ g have the same domain and co-domain. Also we hve, f(1)=3=g(1)a n d\ f(2)=6=g(2)dot Hence f=gdot