In How Many Ways Can Letter Of Word Corporation Can Be Arranged So Th

1.	In How Many Ways Can Letter Of Word Corporation Can Be Arranged So That All Vowels Always Come Together?
Answer» The word CORPORATION have 5 vowels which are 'O', 'O', 'A', 'I', 'O'. So grouping all vowels together, we can consider all the vowels as 1 letter So it can be ARRANGED as CRPRTN(OOAIO) It has 7 letter so can be arranged as !7 in which R is 2 times so !7/!2 And again we can arrange all the vowels in !5/!3 ways So total number of ways = (!7/!2)(!5/!3) = 50400. The word CORPORATION have 5 vowels which are 'O', 'O', 'A', 'I', 'O'. So grouping all vowels together, we can consider all the vowels as 1 letter So it can be arranged as CRPRTN(OOAIO) It has 7 letter so can be arranged as !7 in which R is 2 times so !7/!2 And again we can arrange all the vowels in !5/!3 ways So total number of ways = (!7/!2)(!5/!3) = 50400.

In How Many Ways Can Letter Of Word Corporation Can Be Arranged So That All Vowels Always Come Together?

Answer»

The word CORPORATION have 5 vowels which are 'O', 'O', 'A', 'I', 'O'. So grouping all vowels together, we can consider all the vowels as 1 letter

So it can be ARRANGED as CRPRTN(OOAIO)

It has 7 letter so can be arranged as !7 in which R is 2 times so

!7/!2

And again we can arrange all the vowels in !5/!3 ways

So total number of ways = (!7/!2)*(!5/!3) = 50400.

The word CORPORATION have 5 vowels which are 'O', 'O', 'A', 'I', 'O'. So grouping all vowels together, we can consider all the vowels as 1 letter

So it can be arranged as CRPRTN(OOAIO)

It has 7 letter so can be arranged as !7 in which R is 2 times so

!7/!2

And again we can arrange all the vowels in !5/!3 ways

So total number of ways = (!7/!2)*(!5/!3) = 50400.

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