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15 Jun 2011, 21:48
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B
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
65%
(hard)
Question Stats:
50% (01:27) correct
50%
(01:32)
wrong
based on 309
sessions
History
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What is the probability of getting two cards that belong to the same color when two cards are drawn at random from a pack of 52 cards?
A. 1/2
B. 25/51
C. 26 C 2 / 52 C 2
D. 1/26
E. 25/52
A. 1/2
B. 25/51
C. 26 C 2 / 52 C 2
D. 1/26
E. 25/52
15 Jun 2011, 22:42
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soaringAlone
The wording of the question is strange. I guess by 'belong to the same color', they mean that you either pick two red cards, or two black cards. In a standard deck of cards there are 26 red cards and 26 black cards -- note that you do *not* need to know anything at all about standard decks of cards on the GMAT.
Now the first card we pick doesn't matter. We only want to make sure our second card is the same colour as whatever we picked first. When we pick our second card we are selecting from the 51 remaining cards, and there are 25 cards left which are the same colour as the first card we picked, so the answer must be 25/51.
You've cited the OA as 'C', which is not correct. Answer choice C is the probability of picking, specifically, two red cards (or equivalently, it's the probability of picking two black cards). The correct answer is exactly twice as large as answer choice C.
06 Oct 2017, 07:52
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In a pack of 52 cards, there are 26 black cards (13 spade and 13 club), and 26 red cards (13 heart and 13 diamond).
Now, the probability of selecting 1st card from 52 cards: 1;
Remaining cards of same colors = 25; Total remaining cards = 51;
So, the probability of selecting 2nd card of same color = 1*25/51 = 25/51
Ans: B.
Now, the probability of selecting 1st card from 52 cards: 1;
Remaining cards of same colors = 25; Total remaining cards = 51;
So, the probability of selecting 2nd card of same color = 1*25/51 = 25/51
Ans: B.
