At Morris University this semester, most of the sociology majors are taking Introduction to Social Psychology, but most of the psychology majors are not.
Conclusion
There must be more sociology majors than psychology majors enrolled in Intro to Social Psychology.
Evidence
Most sociology majors are taking it. Most PSY majors are not taking it.
Evaluate
Because this argument has conditional/quantified terms, we could potentially get it right without understanding the flaw, as long as we convert it into a symbolic recipe.
Most A's are in place X. Most B's are not in place X. Thus, there are more A's than B's in place X.
The flaw revolves around the fact that we're making two Most claims, but they're about different groups. You can't really compare such claims without knowing about the relative size of those different groups.
For example, let's say at Morris University that there 100 sociology majors and 1000 psychology majors.
Most sociology majors are in this class, so at least 51 sociology majors are there. Most psychology majors are not in this class, so at most 499 psychology majors are there.
Have I convinced you that this class has more sociology majors than psychology majors? Of course not. There might be way more psychology majors present, if the group of all psychology majors is bigger than the group of all sociology majors.
Goal
Look for two Most premises, and a conclusion saying one number is bigger than another.
Look for something resembling this recipe: Most A's are in place X. Most B's are not in place X. Thus, more A's than B's in place X
Or look for an argument similarly vulnerable to the objection of,