Easy one

In how many ways can the letters of the word "C O M M I S S I O N "
be arranged without changing the order of vowels ?

6 Answers

1
Bicchuram Aveek ·

no karna.... ans is 37800

62
Lokesh Verma ·

COMMISSION

the number of different arrangement of OIIO is 4!/(2!2!)

Total arrangements is 10! /(2!2!2!2!)

Thus, the total number of arrangements in which OIIO are of the same order...

10!2!2!2!2! x 4!2!2!

1
Bicchuram Aveek ·

What I've done is :

10C4 x (6!/ 2!2!)

1
Maths Musing ·

NISHANT SIR , I did like this ,

Make all the vowels "I".
So total no. of arrangements ----- 10! / 4! . 2! (for two m's) . 2! (for two s's)

1
Maths Musing ·

Nishant sir please reply , Also please check out the question headed "another one of those try it"

62
Lokesh Verma ·

yup that is also correct..

good method infact.. i never thought this way!

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