If `f:A to B` is a bijective function then prove that
(ii) `f^(-1) of =I_(A)`.

If f:A to B is a bijective function then prove that (i) fof^(-1) = I_(B)

If f:X to Y and g:Y to Z be two bijective functions, then prove that (gof)^(-1) =f^(-1)og(-1) .

If f: A to B, g:B to C are two bijective functions then prove that gof:A to C is also a bijective function.

If f : A to B and g: B to C are two bijective functions then prove that gof : A to C is also a bijection.

If f : A rarr B is a bijective function, then f^(-1) of is equal to

If f : A rarr B is a bijective function, then f^(-1) of is equal to