- Joined
- Aug 2026
- Subscription
- Core
Admissions profile
Applications
Discussions
To play devil's advocate, there are a limited number of real LSAT questions. The study plan assumes that once you're finished, you'll start drilling and doing PTs for weeks / months. So, could be an effort to avoid spoiling a large chunk of real LSAT questions before you even have a chance to try them out.
I had to lean on my own intuition to get #3. The way I thought of it is that the sufficient condition(s) must guarantee the necessary condition.
I know from the sentence structure that "infected by the virus" is at least the first sufficient condition (Anyone is a Group 1 indicator, variation of Any), and "produce antibodies to fight the virus" is the necessary condition (it is a required outcome of being "infected by the virus." If you remove "after a week", then the stimulus turns into "If A then B")
Looking at "after a week", does it guarantee that antibodies will be produced to fight the virus, or is it a required outcome if someone is infected by the virus?
It doesn't make sense to say that "after a week" is a required outcome of being infected with the virus, but it does make sense to say that "after a week" (or a week's worth of time) does guarantee that antibodies will be produced to fight the virus in conjunction with being infected with the virus.
Therefore:
infected by the virus and after a week → produce antibodies to fight the virus
/produce antibodies to fight the virus → /infected by the virus or /after a week
If one does not produce antibodies to fight the virus, they are not infected by the virus or have not waited a week.
Another thing that helped me is remembering that we must consider all statements as true. Try not to let your "outside knowledge" inform the logic. Obviously, it isn't a real-world guarantee that waiting 1 week will always produce antibodies, but if all the statements are true, then it is valid.
We don't have to assume, the stimulus tells us that Y is more qualified for the position. More qualified than what? Than McG. It's a referential statement. We must accept all statements as true.