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ViniB
According to the rules of the university’s housing lottery, the only students guaranteed dormitory rooms are fourth-year students. In addition, any fourth-year student on the dean’s list can choose a dormitory room before anyone who is not a fourth-year student. Which one of the following inferences is most strongly supported by the rules described above?
(A) Benizer is a fourth-year student who is not on the dean’s list, so she is not guaranteed a dormitory room.
(B) Ivan and Naomi are both fourth-year students but only Naomi is on the dean’s list. Therefore, Ivan can choose a dormitory room before Naomi.
(C) Halle, a third-year student, is on the dean’s list. Thus, she is guaranteed a dormitory room.
(D) Gerald and Katrina are both on the dean’s list but only Gerald is a fourth-year student. Thus, Gerald can choose a dormitory room before Katrina.
(E) Anissa is a fourth-year student who is on the dean’s list. Thus, since Jehan is a second-year student who is also on the dean’s list, he can choose a dormitory room before Anissa.

(D) Gerald and Katrina are both on the dean’s list but only Gerald is a fourth-year student. Thus, Gerald can choose a dormitory room before Katrina.

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IMO D

Only D matches with the scenario mentioned in the argument.
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Condition 1: guaranteed dorm rooms ---> 4th year students
Condition 2: 4th year can choose room before other students if 4th year student is on dean's list.

(D) Correct, no condition is violated.
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