If `f:ArarrA` defined by `f(x)=(4x+3)/(6x-4)` where `A=R-{2/3}`, show that f is invertible and `f^(-1)=f`.

f : R to R be defined as f(x) = 4x + 5 AA x in R show that f is invertible and find f^(-1) .

If f:RrarrR defined by f(x)=(4x+3) , show that f is invertible and find f^(-1 .

If f: R rarr R is defined by f(x)=(x)/(x^(2)+1) find f(f(2))

If A to A where A - R - {2/3} defined by f(x) = (4x + 3)/(6x - 4) is invertible. Prove that f^(-1) = f .

Let f:NtoY be a function defined as f(x)=4x+3 , where Y={yinN,y=4x+3 for some x inN }. Show that f is invertible and its inverse is :

Let f : R to R be defined by f(x)=x^(4) , then

If f : R to R defined by f(x) = 1+x^(2), then show that f is neither 1-1 nor onto.

If f:RtoR is defined by f(x)=x^(3) then f^(-1)(8)=

Let f: R to R be defined by f(x) = x^(4) , then