Just wanted to add some more to this one!
Scandal → ~(Elected) & (Censure)
(Elected) or ~(Censure) → ~Scandal
The reason why it is "~(Elected)
& (Censure)" is because "nor" acts as an "and." If you think about this in real life, if I said "you cannot play video games nor go outside until your homework is done" then you wouldn't take that to mean that you can
either not play video games or not go outside! In other words, you wouldn't think that not doing one while doing the other is okay! You know that you cannot do both. The same kind of thing is here.
We must keep in mind that this is a
must be true question and not a most strongly supported. While they are similar, we absolutely 100% have to be able to prove a correct MBT answer choice. Thus, anything that fails one sufficient condition cannot be a MBT answer choice.
(B) ~Scandal → ~Elected. We don't know what happens when ~(Scandal)! Eliminate.
(C) ~Scandal → ~Censured. Once again, we don't know what happens when ~(Scandal)!
(D) "Initially benefited?" We definitely don't know what kind of benefit they had, if any! Eliminate.
(E) This actually
must be false. (Some) Scandal → ~Detection and ~Censure. Why would this have to be false? Because we know that IF you are involved in a scandal THEN you must absolutely be censured. This is, of course, also assuming that "scandalous conspiracies" = "scandal" which it seems to.