Haai brilliant members i am here to talk about how to find the no. of possible ways of arranging the letters of any word . i already gave a problem regarding this its too critical .
suppose there are 5 letters to be filled with vowels . we know that there are totally 5 vowels . in 1st blank there are 5 possibilities in which we can fill . in 2nd blank , we can fill in 4 possibilities because already we used a vowel to fill the 1st blank . same as 3rd with 3 vowels and 4th with 2 vowels and 5th with 1 vowel . so the total no. of ways is 5 X 4 X 3 X 2 X 1 = 5! = 120
there is also a formula for this it is n!/n - r where n stands for no. of letters and r stands for no. of blanks available to fill the letters . answer for the above example using formula is 5!/(5 - 5)! =120/1 = 120 [since 0! = 1] hope you understand see you next time like this for suggestions and doubts contact me at my e-mail "firstname.lastname@example.org"