- Fri Jan 21, 2011 12:00 am
#47394
Complete Question Explanation
(The complete setup for this game can be found here: lsat/viewtopic.php?t=4635)
The correct answer choice is (D)
The question stem indicates that Q is the only employee to attend L. This places the game into the 2-2-2-1-1 distribution, and the local condition can be added to the base diagram as follows:
Of course, H can only have 0 or 1 attendees, and so H is the other talk with just one attendee (which must be S or T), and F, G, and I each have two attendees:
With Q attending both G and L, Q cannot attend any other talks. When the fourth rule is considered, T’s first talk must be either G or L. Since T’s first talk can’t be the last talk at the conference (because T must attend two talks), we can infer that T attends G:
This could also be inferred by recognizing that the only candidates to attend G are Q, S, and T, and because S is already attending two other talks, Q and T are the only two employees that can attend G in this scenario.
In addition, as established during the game setup, the only employees that can attend F are R and S. Thus, because F must have two attendees, R and S both attend F in this question:
At this point, the attendees of F, G, and L are fixed, leaving only H and I still unresolved. H must be attended by S or T, but there is no way to determine which one attends. The remainder of S/T attends I, along with R, who has not yet been assigned to a second talk. This leads to the final diagram for this question:
The only uncertainty involves S and T, and so you should immediately examine the answer choices that contain S or T. Because S can attend I instead of H, answer choice (D) is not necessarily true and is therefore correct.
(The complete setup for this game can be found here: lsat/viewtopic.php?t=4635)
The correct answer choice is (D)
The question stem indicates that Q is the only employee to attend L. This places the game into the 2-2-2-1-1 distribution, and the local condition can be added to the base diagram as follows:
Of course, H can only have 0 or 1 attendees, and so H is the other talk with just one attendee (which must be S or T), and F, G, and I each have two attendees:
With Q attending both G and L, Q cannot attend any other talks. When the fourth rule is considered, T’s first talk must be either G or L. Since T’s first talk can’t be the last talk at the conference (because T must attend two talks), we can infer that T attends G:
This could also be inferred by recognizing that the only candidates to attend G are Q, S, and T, and because S is already attending two other talks, Q and T are the only two employees that can attend G in this scenario.
In addition, as established during the game setup, the only employees that can attend F are R and S. Thus, because F must have two attendees, R and S both attend F in this question:
At this point, the attendees of F, G, and L are fixed, leaving only H and I still unresolved. H must be attended by S or T, but there is no way to determine which one attends. The remainder of S/T attends I, along with R, who has not yet been assigned to a second talk. This leads to the final diagram for this question:
The only uncertainty involves S and T, and so you should immediately examine the answer choices that contain S or T. Because S can attend I instead of H, answer choice (D) is not necessarily true and is therefore correct.
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