If f and g are two functions from R to R which are defined as `f(x)=x^(2)+x+1 and g(x)=2x-1` for each `x in R `, then show that (fog) (x) `ne` (gof) (x).

If f: R to R and g: R to R be two functions defined as f(x)=x^(2) and g(x)=5x where x in R , then prove that (fog)(2) ne (gof) (2).

If f: R to R and g: R to R be two functions defined as f(x)=x^(2) and g(x)=5x where x in R , then prove that (fog)(2) ne (gof) (2).

If f: R to R and g: R to R be two functions defined as f(x)=2x+1 and g(x)=x^(2)-2 respectively , then find (gof) (x) and (fog) (x) and show that (fog) (x) ne (gof) (x).

If f: R to R and g: R to R be two functions defined as f(x)=2x+1 and g(x)=x^(2)-2 respectively , then find (gof) (x) and (fog) (x) and show that (fog) (x) ne (gof) (x).

Let f and g be the two functions from R to R defined by f(x)-3x-4 and g(x)=x^(2)+3 . Find gof and fog.

IF f:R to R,g:R to R are defined by f(x)=3x-1 and g(x)=x^2+1 , then find (fog)(2)

Let f,g:R rarr R be two functions defined as f(x)=|x|+x and g(x)=|x|-x, for all x in R. Then find fog and gof.

Let f,g:Rvec R be a two function defined as f(x)=|x|+x and g(x)=|x|-x for all x in R. Then,find fog and gof

Let f:R rarr R and g:R rarr R be defined by f(x)=x^(2) and g(x)=x+1. Show that fog != gof