मराठी

The number of ways of arranging letters of the ‘HAVANA’, so that V and N do not appear together, is ______. -

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प्रश्न

The number of ways of arranging letters of the ‘HAVANA’, so that V and N do not appear together, is ______.

पर्याय

  • 60

  • 80

  • 100

  • 120

MCQ
रिकाम्या जागा भरा

उत्तर

The number of ways of arranging letters of the ‘HAVANA’, so that V and N do not appear together, is 80.

Explanation:

Given word is ‘HAVANA’ (3A, 1H, 1N, 1V)

Total number of ways of arranging the given word

= `(6!)/(3!)`

= 120

Total number of words in which N, V together

= `(5!)/(3!) xx 2!`

= 40

∴ Required number of ways = 120 – 40 = 80

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Permutations - Permutations When Some Objects Are Identical
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