Question
The number of ways in which the letters of the word TRIANGLE can be arranged such that two vowels do not occur together is
Answer: Option C
:
C
∘T∘R∘N∘G∘L∘
Three vowels can be arrange at 6 places in 6P3 = 120 ways. Hence the required number of arrangements = 120×5! =14400.
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:
C
∘T∘R∘N∘G∘L∘
Three vowels can be arrange at 6 places in 6P3 = 120 ways. Hence the required number of arrangements = 120×5! =14400.
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