Most lecturers who are effective teachers are eccentric, but some noneccentric lecturers are very effective teachers.
Statements
Quantifiers (most, some)
people who are Most lecturers and are eccentric effect. teachers
Some noneccentric are very lecturers effective
Conditional (every)
Effective → Good teacher Communicator
Evaluate
Whenever we see quantifiers like most / some / all, we want to see if there are two Most facts about the same group. If we know , we can infer "Some B's are C".
But there's only one most fact here.
Whenever we see conditionals, we ask ourselves 1. does this chain up to any other conditional? 2. can I apply this rule (or its contrapositive) to any of the other facts provided?
There's only one conditional, so there won't be a conditional chain. Can we apply this rule to any facts? Were we told about any effective teachers?
Yes, we heard about lecturers who are also effective teachers. Most of them are eccentric. And since all of them by definition are effective teachers, we know that all of them are good communicators.
That would allow us to derive a Trait Overlap inference: there are people who are both eccentric and good communicators.
We're also told that some noneccentric lecturers are very effective teachers, so according to this conditional rule they are also good communicators.
Thus we can also derive the Trait Overlap that some people are both noneccentric and good communicators.
Goal
It seems like the Trait Overlap inferences are the most likely options for the correct answers, so look for a safely worded answer that acknowledges that "eccentric/noneccentric" and "good communicator" overlap.