Which step response matches the system transfer function A system has the following open loop bode plot: -

Which one of the plots below describe the closed loop step response for the entire system?

My attempt
My initial thought was to look at the static gain from the open loop bode plot, which is $-4\text{dB} = 0.63$. I interpret this as this will be the final value of the step response when it is settled. The only graph that sort of matches this description is graph 3.
However, it turns out that this is not the correct answer. And therefore my reasoning about the static gain can not be correct either. So my question is, how can I identify the closed loop step response from the open loop bode plot?
The final value of the step response is the DC gain of the closed-loop transfer function, which is generally different from the open-loop DC gain.
Assuming unity gain feedback, the feed-forward transfer function $G(s)$ equals the open-loop transfer function, and the closed-loop transfer function is given by
$$C(s)=\frac{G(s)}{1+G(s)}\tag{1}$$
The final value of the closed-loop step response equals $C(0)$. With the given value of $G(0)$, which I would interpret as $-3$dB, the final value of the closed-loop step response should be around $\sqrt{2}-1\approx 0.4$. The step response in Figure $1$ seems like a good match.