Aptitude Question Based on Permutation and Combination
In how many ways can the letters of the word 'DIRECTOR' be arranged so that the three vowels are never come together?
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Total number of ways in which all the letters can be arranged= 8! = 40320
DIRECTOR has 3 vowels which can be put together and considered as one letter.
So DRCTR(IEO) is a total of 6 letters.
These 6 letters can be arranged in 6! = 720 ways.
IEO can be arranged among themselves in 3! ways= 6 ways.
Hence total number of ways in which the letters can be arranged such that ALL THE VOWELS ARE ALWAYS TOGETHER= 4320
Therefore, number of ways in which DIRECTOR can be arranged such that no vowel appear together=
40320-4320= 36000 ways.
So total number of ways
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