Two packs of $52$ cards are shuffled together. The number of ways in which a man can be dealt $26$ cards so that he does not get two cards of the same suit and same denomination is
Two packs of $52$ cards are shuffled together. The number of ways in which a man can be dealt $26$ cards so that he does not get two cards of the same suit and same denomination is
- A
$^{52}{C_{26}}\;.\;{2^{26}}$
- B
$^{104}{C_{26}}$
- C
$2\;.{\;^{52}}{C_{26}}$
- D
None of these
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