hs-hop wrote:
My logic was that, for a choice to be "must be true", its condition needs to be included in the premise (x=>7), but I realize that this will include both (C) and (D).
You were close: For a choice to be "must be true," the premise (x>=7) must be included in the choice (the reverse of what you said).
Look at it this way: The premise allows x = 7 as a possible answer. Only choices (A) and (E) allow x = 7 as well, and we can eliminate (E) for including non-valid x values. Choices (C) and (D)
might be true, but are not "must be true" choices because we can find some valid x solutions that are not included in those ranges.