6 6 votes Four cards are randomly selected from a pack of $52$ cards. If the first two cards are kings, what is the probability that the third card is a king? $\dfrac{4}{52} \\$ $\dfrac{2}{50} \\$ $\left ( \dfrac{1}{52}\right )\times\left ( \dfrac{1}{52}\right ) \\$ $\left ( \dfrac{1}{52}\right )\times\left ( \dfrac{1}{51}\right )\times\left ( \dfrac{1}{50}\right )$ Quantitative Aptitude gate2015-ce-2 quantitative-aptitude probability easy + – Milicevic3306 1.1k points answer Follow See 1 comment 1 1 comment reply vaibhav101 100 points commented Feb 1, 2018 i moved by Arjun May 18 Follow flag I think that this question is slightly ambiguous about whether the cards have been drawn all at once, or one by one. replyShare
Best answer 13 13 votes There are $4$ kings in a pack of $52$ cards. If $2$ cards are selected and both are kings, remaining cards will be $50$ out of which $2$ will be kings. So, answer is B. Pooja Palod answered Apr 10, 2016 • moved May 18 by Arjun Pooja Palod 100 points comment Share Follow 0 reply Please log in or register to add a comment.