Hi Deborah,
You ask a good question, and one that can be very tricky in Formal Logic questions such as this one. Let's first combine the relationships discussed above into a single arrow diagram:
L
B
A
If you use our Formal Logic system, you know that you can't (or rather, shouldn't) start at L to make inferences. But you can start at A, and going "backwards" from A gives you "some," and then you can take the arrow over to L, and add a negative since it's a double-not arrow. That leads to this inference:
A some
L
This reads out as "At least one athlete is not a lawyer," which is reflected in (C).
Answer choice (B) would diagram as:
L some
A
Note the difference between this relationship and the one immediately prior--they are different (this one reads out as "At least one lawyer is not an athlete"). The problem here is, where does this diagram come from (or what would justify it)? We talk extensively about Formal Logic inferences in our books and courses, and a discussion of that is beyond the scope of what we can do here, but the gist is that there is no way to start from L and get to a relationship with
A.
It's tricky, but this is also fundamental formal logic inferencing, and if you study how this works, the next time you see a question like this you can destroy it at light speed, and avoid the trap they place in answer choice (B)
Please let me know if that helps. Thanks!