Question
How many arrangements are possible from the letters of
“ADMINISTRATION” without disturbing the relative order of vowels and consonants?Solution
ATQ, The word contains 6 vowels and 8 consonants. Now, 8 consonants can be arranged among themselves in 8!/(2! × 2!) ways And, 6 vowels can be arranged in 6!/(3! × 2!) ways So, required number of ways = 6!/(3! × 2!) × 8!/(2! × 2!) = 604800
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