If `f: [0, 1] rarr [0, 1],` defined by `f(x) = x^2 and g: [0, 1] rarr [0, 1],` defined by `g(x) = 1 - x,` then determine fog and gof.

Let f:[0, 1] rarr [0, 1] be defined by f(x) = (1-x)/(1+x),0lexle1 and g:[0,1]rarr[0,1] be defined by g(x)=4x(1-x),0lexle1 Determine the functions fog and gof. Note that [0,1] stands for the set of all real members x that satisfy the condition 0lexle1 .

Let f:[0, 1] rarr [0, 1] be defined by f(x) = (1-x)/(1+x),0lexle1 and g:[0,1]rarr[0,1] be defined by g(x)=4x(1-x),0lexle1 Determine the functions fog and gof. Note that [0,1] stands for the set of all real members x that satisfy the condition 0lexle1 .

Let f: [0, 1] to [1, 2] defined as f(x) = 1 + x and g : [1, 2] to [0, 1] defined as g(x) = 2 – x then the composite function gof is

Let f:[0, 1] rarr [0, 1] be defined by f(x) = (1-x)/(1+x), 0lexle1 & g:[0,1]rarr[0,1] be defined by g(x)=4x(1-x), 0lexle1 Determine the functions fog and gof . Note that [0,1] stands for the set of all real members x that satisfy the condition 0lexle1 .

Let f:[0, 1] rarr [0, 1] be defined by f(x) = (1-x)/(1+x), 0lexle1 & g:[0,1]rarr[0,1] be defined by g(x)=4x(1-x), 0lexle1 Determine the functions fog and gof . Note that [0,1] stands for the set of all real members x that satisfy the condition 0lexle1 .

Let f:[0, 1] rarr [0, 1] be defined by f(x) = (1-x)/(1+x), 0lexle1 & g:[0,1]rarr[0,1] be defined by g(x)=4x(1-x), 0lexle1 Determine the functions fog and gof . Note that [0,1] stands for the set of all real members x that satisfy the condition 0lexle1 .

If f : R rarr R is defined by f(x)=x^2+2 and g : R-{1} rarr R is defined by g(x)=x/(x-1) , find (fog)(x) and (gof)(x) .

f:(0,oo)rarr(0,oo) defined by f(x)=x^(2) is

If f:R rarr(0, 1] is defined by f(x)=(1)/(x^(2)+1) , then f is