The number of ways in which 52 cards can be divided into 4 sets, three of them having 17…
Mathematics · JEE Main · NTA Exams — Permutations and Combinations
The number of ways in which 52 cards can be divided into 4 sets, three of them having 17 cards each and the fourth one having just one card
- \(\frac{52!}{(17!)^{3}}\)
- \(\frac{52!}{(17!)^{3} 3!}\)
- \(\frac{51!}{(17!)^{3}}\)
Answer
(B) 52! (17!)^ 3 3!
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