Let `f: R-{-3/5}->R` be a function defined as `f(x)=(2x)/(5x+3)` . Write `f^(-1)` : Range of `f->R-{-3/5}` .

Let f:R-{-3/5}–>R be a function defined as f(x)= (2x)/(5x+3) find f^(-1) : Range of f R > R-{-3/5}

Let f: R-{3/5}->R be defined by f(x)=(3x+2)/(5x-3) . Then

Let f: R-{5/4}->R be a function defines f(x)=(5x)/(4x+5) . The inverse of f is the map g: Range f->R-{5/4} given by

Let f: R->R be defined as f(x)=(2x-3)/4 . Write fof^(-1)(1) .

Let f: R->R be defined as f(x)=(2x-3)/4 . Write fof^(-1)(1) .

Let f : R → R be a function defined by f ( x ) = 2 x − 5 ∀ x ∈ R . Then Write f^(−1) .

Let f : R → R be a function defined by f ( x ) = 2 x − 5 ∀ x ∈ R . Then Write f^(−1) .

Let f:R to R be the function defined by f(x)=2x-3, AA x in R. Write f^(-1).

Let f:R to R be the function defined by f(x)=2x-3, AA x in R. Write f^(-1).

Let f:R to R be a function defined b f(x)=cos(5x+2). Then,f is