Mht Cet

Probability

MHT CET 2023 14th May Morning Shift

MCQ+2 / -02023

Two cards are drawn successively with replacement from well shuffled pack of 52 cards, then the probability distribution of number of queens is

\(\mathrm{X}=x\)	0	1	2
\(\mathrm{P[X=}x]\)	\(\frac{144}{169}\)	\(\frac{24}{169}\)	\(\frac{1}{169}\)

\(\mathrm{X}=x\)	0	1	2
\(\mathrm{P[X=}x]\)	\(\frac{1}{169}\)	\(\frac{24}{169}\)	\(\frac{144}{169}\)

\(\mathrm{X}=x\)	0	1	2
\(\mathrm{P[X=}x]\)	\(\frac{24}{169}\)	\(\frac{1}{169}\)	\(\frac{144}{169}\)

\(\mathrm{X}=x\)	0	1	2
\(\mathrm{P[X=}x]\)	\(\frac{1}{169}\)	\(\frac{25}{169}\)	\(\frac{143}{169}\)

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