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Given: A group of students, no two of whom are the same height, are lined up next to one another.
Asked: What is the probability that they are lined up in order from shortest to tallest, from left to right?


(1) There are four students in the group.
Favorable ways = 1
Total ways = 4!
Probability that they are lined up in order from shortest to tallest, from left to right = 1/4! = 1/24
SUFFICIENT

(2) Three of the students in the group are females.
The statement does not provide any useful information regarding the probability.
NOT SUFFICIENT

IMO A
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A group of students, no two of whom are the same height, are lined up next to one another. What is the probability that they are lined up in order from shortest to tallest, from left to right?


(1) There are four students in the group.

n = 4

So that means there are 4! ways to order the students. Only 1 of those ways is such that they are ordered from shortest to tallest in ascending order.

P = favourable outcomes / total possible outcomes = 1 / 4! = 1/24

Sufficient

(2) Three of the students in the group are females.

We don't know how many males there are.

Insufficient.

Answer is A.
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