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

Let f: R -{-4/3}rarrR be a function defined as f(x) =(4x)/(3x+4) . The inverse of f is the map g : Range f rarrR - {-4/3} given by

Let f : R - {-(4)/(3) } to R be a function defined as f (x) = (4x )/( 3x +4). The inverse of f is the map g: Range fto R - {-(4)/(3)} given by

f : R - {(-4)/3} rarr R be a function defined as f(x) = (4x)/(3x +4) . The inverse of f is the map g : Range f rarr R - {(-4)/3} given by