Question

in how many different ways can the letters of the word KURUKSHETRA can be arranged

Answer 1

yeah sure for your help

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Really , it is a difficult question

Here is your answer which you are searching for

Let us count out each letter in the word KURUKSHETRA

so, the letters are 11 in the following word

In the following word there is :-

2k's

2U's

2R's

and remaining are different

Required number of permutations =$\frac{1! 1!}{2! 2! 2!}$

==> 4989600

So, 4989600 different ways can the letters of the word KURUKSHETRA can be arranged

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Be Brainly

Warm Regards

@Brainlestuser

Answer 2

$\textbf{Your answer }$ !!

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So here's in the question we have to find that in how many different ways can the letter " Kurukshetra " can be arranged

In the word we can see 11 letters are there in which

2 K's

2 U's

2 R's

and other are different S , H, T , A , E !

$Number \: of \: permutations \: are =\frac{1! 1!}{2!2!2!} \\ \\ = 4989600$

$\textbf{Hence in 4989600 ways this letter can be arranged !! }$

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