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How many different four letter words can be formed (the words need not be meaningful) using the letters of the word MEDITERRANEAN such that the first letter is E and the last letter is R?
A. 59
B. 11!/2!*2!*2!
C. 56
D. 23
E. 11!/3!*2!*2!*2!
Please simplify
Thanks
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I came up with C as an answe. Explaination as follows
1) Ignoring repetitions in all there 8 letters in total.
2) First and last letters are E & R
3) We need to find number of ways middle 2 letter combination can be generated.
As it is not mentioned that E & R can not appear in these two letters I calculated 8P2 (permutation) for an answer.
I came up with C as an answe. Explaination as follows
1) Ignoring repetitions in all there 8 letters in total. 2) First and last letters are E & R 3) We need to find number of ways middle 2 letter combination can be generated.
As it is not mentioned that E & R can not appear in these two letters I calculated 8P2 (permutation) for an answer.
Please let me know if I am wrong.
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why are you taking 8 letters only. Isnt 11 letters left to be chosen to fit 2 middle numbers?
the numbers left for middle spots:
E- 2
A - 2
N - 2
R - 1
4 - single occurance letters
we need to find all distinct 2 letter combinations among them. Not sure how to calculated it. Initially i thought it would be:
11p2/2! * 2! * 2!
I came up with C as an answe. Explaination as follows
1) Ignoring repetitions in all there 8 letters in total. 2) First and last letters are E & R 3) We need to find number of ways middle 2 letter combination can be generated.
As it is not mentioned that E & R can not appear in these two letters I calculated 8P2 (permutation) for an answer.
Please let me know if I am wrong.
why are you taking 8 letters only. Isnt 11 letters left to be chosen to fit 2 middle numbers?
the numbers left for middle spots: E- 2 A - 2 N - 2 R - 1 4 - single occurance letters
we need to find all distinct 2 letter combinations among them. Not sure how to calculated it. Initially i thought it would be: 11p2/2! * 2! * 2!
but calculation results in fraction.
Show more
I thought we need to ignore multiple occurrences of the same letter in the word and hence I came up with number 8. Let me know if my thinking is wrong.
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.