[f:[-1,1]rarr[-1,1]" defined by "],[f(x)=x|x|" is "]

Find the inverse of the function: f:[-1,1]rarr[-1,1] defined by f(x)=x|x|

Find the inverse of the function: f:[-1,1]rarr[-1,1] defined by f(x)=x|x|

Find the inverse of the function: f:[-1,1]rarr[-1,1] defined by f(x)=x|x|

Find the inverse of the function: f:[-1,1]rarr[-1,1] defined by f(x)=x|x|

Let f : [-1, -1/2] rarr [-1, 1] is defined by f(x)=4x^(3)-3x , then f^(-1) (x) is

Let f : [-1, -1/2] rarr [-1, 1] is defined by f(x)=4x^(3)-3x , then f^(-1) (x) is

Let, f : [0,1] rarr [0, 1] be defined by f(x) = {(x, if x \ is \ rational),(1-x , if \ x \ is irrational):} Then (fof)x is

Show that f : [0,1]rarr]0,1] defined by f(x)=1/(x^2+1) is invertible and find f^-1(x) .

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.

f:R-{1}rarr R defined by f(x)=(x+1)/(x-1)