In how many ways can letters elitmus be arranged so that vowels come together
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Answered by
5
Answer:
720
Step-by-step explanation:
The word elitmus has 7 different letters.
In "Elitmus" there are 3 vowels. E, I and U
As this is a word with 7 letters, we can choose consecutive places in 5 ways.
3 vowels can change their place in 3! ways.
Other 4 consonants can reverse themselves in 4! ways.
So, total ways = 5×3!×4! =
5×(3×2×1)×(4×3×2×1)
=720
Hence total no. of ways will be 720.
Answered by
6
1440 ways
ways. =>
1440 ways. shashank. ism wrote: The letters of the word PROMISE are arranged so that no two of the vowels should come together.
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