Consider `f: Rvec[-5,oo)` given by `f(x)=9x^2+6x-5` . Show that `f` is invertible with `f^(-1)(y)=((sqrt(y+6)-1)/3)dot`

Consider f : R_(+) rarr [-5,oo) given by f(x) = 9x^(2) +6x-5 . Show that f is invertible with f^(-1)(y) = ((sqrt(y+6)-1)/3)

Consider f, R^(+ ) to [-5 , oo) given by f(x) = 9x^(2) + 6x-5 . Show that f is invertible with f^(-1) (y) =(((sqrt( y+6)) - 1)/( 3)) , where R^(+) is the set of all non-negative real numbers.

Consider f : R rarr R given by f(x) = 4x +3. Show that f is invertible. Find inverse of f .

Consider f: R ^+ to [4 ,oo] given by f(x) =x^2 + 4 show that f is f invertible with the inverse f^(-1) of given by f^(-1) (y) = sqrt(y-4) where R^+ is set of all non - negative real numbers .

Consider f: R ^+ to [4 ,oo] given by f(x) =x^2 + 4 show that f is f invertible with the inverse f^(-1) of given by f^(-1) (y) = sqrt(y-4) where R^+ is set of all non - negative real numbers .

f: N rarr R , f(x) = 4x^(2) +12x +5 . Show that f: N rarr R is invertible function . Find the inverse of f.

Find the range of f(x)=sqrt(x-1)+sqrt(5-x)

Consider f : {1,2,3} rarr {a,b,c} given by f(1) = a, f(2) and f(3) = c . Find f^(-1) and show that (f^(-1))^(-1)=f .

Let f :[2,oo)to {1,oo) defined by f (x)=2^(x ^(4)-4x ^(3))and g : [(pi)/(2), pi] to A defined by g (x) = (sin x+4)/(sin x-2) be two invertible functions, then f ^(-1) (x) is equal to