Math, asked by Nitesh1503, 10 months ago

In how many ways can the letters of the word "SECTION" can be arranged so that no two vowels are together?​

Answers

Answered by endlapavankumar4
2

Step-by-step explanation:

don't know sorry sorry....

Answered by vinod04jangid
0

Answer:

The number of ways in which letters of SECTION are arranged such that that no vowels are together are 1440 ways.

Step-by-step explanation:

Given the word "SECTION"

Find the number of ways in which words such that no two vowels are together.

Total letters in the word "SECTION" are= 7

Number of vowels= 3

First, we arrange all consonants which are 4 letters in an alternative manner.

Total number of ways = 4!(5C3)*3!

                                    =4!5!3!/3!2!

                                    =4*3*2*5*4*3

                                    =1440 ways

#SPJ3

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