- Fri Jan 20, 2017 12:00 am
#38954
Complete Question Explanation
(The complete setup for this game can be found here: lsat/viewtopic.php?t=14969)
The correct answer choice is (C)
This question establishes that exactly two of the applicants are evaluated by T. Since S must evaluate more applicants than T, it follows that S must evaluate three applicants, and the 1-3-2-1 distribution applies:
According to our distribution, U evaluates only one applicant (i.e. G). Also, from our initial setup, we know that K must be evaluated by either R or T. A distribution where T evaluates two applicants forces K to be evaluated by R, because the officer who evaluates K cannot evaluate anyone else (fourth rule):
Now, recall our inference that F and L must be evaluated by either R or S (if F and L were evaluated by T, this would force H, I and M to be evaluated by the same officer, in violation of the third rule). In this case, since R must evaluate K, and K only, we can infer that F and L must be evaluated by S:
Among the remaining variables (H, I, and M), I cannot be evaluated by the same officer who evaluates H or M. Since T must evaluate two applicants, it follows that T cannot evaluate I. Therefore, T must evaluate H and M, while S evaluates I:
Our local diagram immediately shows that answer choice (C) cannot be true, and is therefore the correct answer to this Must Be True, EXCEPT question. Although the stem is asking us to identify what need not to be true, an answer choice that cannot be true would also satisfy this condition.
(The complete setup for this game can be found here: lsat/viewtopic.php?t=14969)
The correct answer choice is (C)
This question establishes that exactly two of the applicants are evaluated by T. Since S must evaluate more applicants than T, it follows that S must evaluate three applicants, and the 1-3-2-1 distribution applies:
According to our distribution, U evaluates only one applicant (i.e. G). Also, from our initial setup, we know that K must be evaluated by either R or T. A distribution where T evaluates two applicants forces K to be evaluated by R, because the officer who evaluates K cannot evaluate anyone else (fourth rule):
Now, recall our inference that F and L must be evaluated by either R or S (if F and L were evaluated by T, this would force H, I and M to be evaluated by the same officer, in violation of the third rule). In this case, since R must evaluate K, and K only, we can infer that F and L must be evaluated by S:
Among the remaining variables (H, I, and M), I cannot be evaluated by the same officer who evaluates H or M. Since T must evaluate two applicants, it follows that T cannot evaluate I. Therefore, T must evaluate H and M, while S evaluates I:
Our local diagram immediately shows that answer choice (C) cannot be true, and is therefore the correct answer to this Must Be True, EXCEPT question. Although the stem is asking us to identify what need not to be true, an answer choice that cannot be true would also satisfy this condition.
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