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Multiple choice

The number of different ordered permutations of all the letters of the word 'PERMUTATION'. such that any two consecutive letters in the arrangement are neither both vowels nor both identical is

  1. $63\times 6!\times 5!$
  2. $57\times 5!\times 5!$
  3. $33\times 6!\times 5!$
  4. $7\times 7!\times 5!$
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B Correct answer

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  • Permutation and Combination (609 questions)
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