Is every pseudorandom generator a one way function? $$\{G:\{0,1\}^n\rightarrow\{0,1\}^{2n+1}\}^\infty_{n=1}$$

If above function is a pseudorandom generator then is the same $G$ a one way function. I tried to prove this but failed a lot of time. Would be helpful if someone could provide some insight on this.
Prove by contradiction. Assume that it is not a one-way function and that it can be inverted with non-negligible probability. Use this to construct a distinguisher that can distinguish truly random from $G(s)$ with non-negligible advantage. I leave the rest to you...