Question 20Given $f_1(x)=x/(x+1)$ and $f_{n+1}(x)=f_1(f_n(x))$, what is $f_{2014}(x)$?$x/(2014x+1)$$2014x/(2014x+1)$$x/(x+2014)$$2014x/(x+1)$$x/(2014(x+1))$