The number of words that can be formed with the letters of the word DAUGHTER so that vowels remain always together is

1320

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2320

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3320

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4320

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Solution

The correct option is D 4320
Required number of words = 6! 3!
[ $∵$ three vowels can be bundled in 3! Ways. Vowels bundle + 5 consonants = 6 can be an arranged in 6! Ways.]

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Similar questions

How many words (with or without meaning) can be formed from the letters of the word, 'DAUGHTER', so that

(i) all vowels occur together?

(ii) all vowels do not occur together?

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