Statıstıcs I Deneme Sınavı Sorusu #851085
How many different ways can the letters in the word COMMON be arranged?
6 |
180 |
360 |
120 |
720 |
Yanıt Açıklaması:
This is a permutation with repeated items. If all the seven letters in the given word were different, the total number of arrangements would be 6!. Since all the arrangements of the two letters C1 and C2 , and all the arrangements of the two letters M1 and M2 should be counted only once, it follows that the answer is: 6!/2!2!=180
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