This is where the skilled use of conditional logic can really benefit someone.
Here's how I see it. I know that I rely heavily on conditional logic, whereas some others do not. If the notation I use is complete mumbo jumbo, let me know, and I'd be happy to take a different approach. There's more than one way to skin a cat!
~T --> ~MEC
~MEC --> I
==========
H --> T
(Formal Notation Key: T = Trust, MEC = Meaningful Emotional Connection, I = Isolated, H = Happy)
Let me reorganize it by taking the contopositive of both premises and putting the second premise first...
~I --> MEC
MEC --> T
=========
H --> T
Now the gap in the reasoning should be more clear.
H --> ~I
put into English reads, "If one is happy, then one does not feel isolated." - best expressed in answer choice (A)
I know this is a lot of steps and it may feel like this would take you too long on the test, but if you can master conditional logic, this question would never take you more than a minute.
(A) is the contrapositive of the gap that was stated above. One can put this into notation by using the key word "no." "No" introduces the sufficient condition, while implying the negation of the necessary condition. So answer choice (A) could be phrased, " If one is feeling isolated then that person does not feel happy."
and now into notation...
I --> ~H (note: this is the contrapositive of the gap above)
(B) does not help draw the conclusion. This would read
MEC --> H
combine it with
~I --> MEC
and we could infer
~I --> H (but we could not infer the conclusion)
(C) would read ~I --> T and would not help draw a conclusion about whether one can be happy.
(D) would read ~I some H. Remember in addition to conditional statements there also exist quantified statements "SOME" and "MOST" which this argument does not contain.
(E) would read T --> MEC and would not help draw a conclusion about whether one could be happy.
#officialexplanation