EDIT: Something important for the rest of this post. In case it's not clear, the graph is showing your percentile ranking within the group - not your actual score.
Nope, because there's an interesting statistical trick in play. Imagine you take 100 highly skilled physicists and give them some lengthy series of otherwise relatively basic physics questions. Everybody is going to rate their predicted performance as high. But some people will miss some questions simply due to silly mistakes or whatever. And those people would end up on the bottom 10% of this group, even if the difference between #1 and #100 was e.g. 0.5 points. Graph it as D-K did, and you'd show a huge Dunning Kruger effect, even when there is obviously nothing of the sort.
In fact the fewer differences in ability within a group, and the greater the relative ease of a task, the bigger the Dunning-Kruger effect you'd show. Because everybody will rate themselves relatively high, but you will always have a bottom 10%, even if they are practically identical to the top 10%.
You can see this most clearly in the original paper. They carried out 4 experiments. The one that was most objective and least subject to confounding variables was #2, where they asked people a series of LSAT based logic questions, and assessed their predicted vs actual results. And there was very little difference. Quoting the paper, "Participants did not, however, overestimate how many questions they answered correctly, M = 13.3 (perceived) vs. 12.9 (actual), t < 1. As in Study 1, perceptions of ability were positively related to actual ability, although in this case, not to a significant degree." Yet look at the graph for it, and again it shows some seemingly large D-K effect.
And there's even more issues with D-K, and especially experiment #1 (which is the one with the prettiest graph by far), but that's outside the scope of this post. I'm happy to get into it, if you are though. I find this all just kind of shocking and exceptionally interesting! I've referenced the D-K effect countless times in the past, never again after today!
[1] - https://sci-hub.se/10.1037/0022-3514.77.6.1121