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Can anyone help me in Permutation and Combination

Can anybody help me for this permutation combination question..
How many different 8-letter arrangements that can be made from the letters of the word DAUGHTER so that all the vowels never occur together?

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Written by rennishj on March 25th, 2008 with 6 comments.
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Can anybody help me for this permutation combination question..

How many different 8-letter arrangements that can be made from the letters of the word DAUGHTER so that all the vowels never occur together?

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GRE Question of the Day by rennishj on March 25th, 2008 with 6 answers.
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6 Answers

Read the answer left by other GRE Takers below, or:

Get your own gravatar by visiting gravatar.com mahesh
#1. March 25th, 2008, at 10:31 PM.

hi..

the answer for the permutation question is 5!*6P3.
it has 3 vowels and 5 consonants
_C_C_C_C_C _ ….. IF u see this … vowels can take any of the 6 places(marked with dashes). vowels can be arranged in 6P3 ways and remaining 5 consonants can be arranged in 5! ways.. so 5!*6P3

Get your own gravatar by visiting gravatar.com Akshay
#2. March 26th, 2008, at 7:49 AM.

yaa i agree with it, which comes out to be 2400.

Get your own gravatar by visiting gravatar.com teja
#3. March 28th, 2008, at 11:32 AM.

Another way of solving it

D_G_T_H_R_

_D_G_T_H_R

so 5! * 5p3*2 == 120*120 = 14400

Get your own gravatar by visiting gravatar.com neelima
#4. July 16th, 2008, at 2:26 PM.

Total number of words = 8!
Number of ways, when vowels come-together = 6!*3!
Therefore Number of ways, when vowels being never-together
= 8!- (6!*3!)

Get your own gravatar by visiting gravatar.com neelima
#5. July 16th, 2008, at 2:31 PM.

Please evaluate my answer takeGRE team

Get your own gravatar by visiting gravatar.com Ravendar
#6. July 30th, 2008, at 10:54 PM.

8!- (6! * 3!)

logic : Basically what we have done is we have subtracted those events (6!*3!) in which vowels come together from Total no of events (8!) as no letter is repeating.

3! is a event among 6! in which all vowels come together.

6! is the event in which one event is in which 3 vowels are coming together and 5 events are consonants.

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