Thanks for your question. This is a great problem to test the difference between sufficient and necessary conditions. If we cut through the clutter, the argument core is:
Being late for quarterly meeting or missing 2 monthly meetings gets you suspended + T didn't miss any meetings -----> T must have been late for quarterly meeting
Maybe an analogy will help show why this is flawed:
Rule: if you cheat on your exam or help anyone cheat, you will receive an F.
T didn't cheat but he got an F ----> T must have helped someone cheat
But couldn't T have never turned in homework and failed the midterm?
So the flaw here is confusing a sufficient condition (two different ways to get suspended) with a sufficient and necessary condition (the only two ways to get suspended).
(B) tells us that. The argument assumes that a sufficient condition is the only sufficient condition.
The wrong answers:
(A) is out of scope. Arriving late for the monthly meetings doesn't have consequences, as far as we know from the stimulus.
(C) is backwards. The argument is not confusing the necessary for the sufficient. That would look like this:
Before you receive an F, you must have a meeting with the dean. T had a meeting with the dean. Therefore, T must have received an F.
The problem in my example is confusing a necessary condition (the meeting) with a sufficient condition (something that guarantees an F). But the stimulus is confusing what is sufficient for what is necessary.
(D) is obviously out of scope. The logic doesn't require a precise definition of late.
(E) is even further out of scope. There's no reason why the length of his tenure would be relevant.
I hope this explanation helps. Let me know if you have any more questions.
Demetri
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