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Bunuel
Jessica's laundry basket contains 15 different pairs of socks. If she reaches in to the basket and pulls two socks at random, what is the probability that she pulls out a matching pair?


A. 1/900
B. 1/870
C. 1/210
D. 1/29
E. 1/28


number of ways she can pull two socks of the same colour = 15 ways
no of ways she can pull two socks of any colour = 30c2
probability= 15/30c2 = 15/15*29=1/29

Hi CounterSniper

You have used two different techniques for solving almost the same question,and arrived at different answers could you care to explain both questions using the same method?

https://gmatclub.com/forum/5-pairs-of-s ... 74309.html

Actually answer should be 2/9 for the question in the link above , but sadly that is not among the options.
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Bunuel
Jessica's laundry basket contains 15 different pairs of socks. If she reaches in to the basket and pulls two socks at random, what is the probability that she pulls out a matching pair?


A. 1/900
B. 1/870
C. 1/210
D. 1/29
E. 1/28


number of ways she can pull two socks of the same colour = 15 ways
no of ways she can pull two socks of any colour = 30c2
probability= 15/30c2 = 15/15*29=1/29

Hi CounterSniper

You have used two different techniques for solving almost the same question,and arrived at different answers could you care to explain both questions using the same method?

https://gmatclub.com/forum/5-pairs-of-s ... 74309.html

Actually answer should be 2/9 for the question in the link above , but sadly that is not among the options.

Hi stne
consider below

the first sock can be picked in 30 ways (we have a total of 30 socks)
the second one can be picked in only one way (why ? because we have already picked a sock of a given pair and we have to pick the same one the second time)

p(first sock) = 30/30=1
p(second sock) = 1/29

required probability = 1/29

I have also posted an explanation on the thread you have mentioned above
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Bunuel
Jessica's laundry basket contains 15 different pairs of socks. If she reaches in to the basket and pulls two socks at random, what is the probability that she pulls out a matching pair?


A. 1/900
B. 1/870
C. 1/210
D. 1/29
E. 1/28

The first sock can be any sock. For the second sock, there is only 1 out of the remaining 29 socks that can match the first sock. Therefore, the probability of pulling out two socks that are a matching pair is 1/29.

Answer: D
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It's actually really easy to solve, appreciated this task)
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