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

Question

 \begin{array}{1 1}(a)\;\;\;\;\; g(y)= \frac {3y} {3-4y} & (b)\;\;\;\;\; g(y)= \frac {4y} {4-3y}\\(c)\;\;\;\;\; g(y)= \frac {4y} {3-4y} & (d)\;\;\;\;\; g(y)= \frac {3y} {4-3y}\end{array}