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Konstantin Lynov
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stolyar
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you wrongly prohibit repetitions.

the question stem: exactly one of the boxes should be on the fifth floor and other four could be placed at any other stories?

No conditon that exactly one box should lie on a floor, considering the other 4 boxes. They could lie together on each floor, for example.

Moreover, 5! means five boxes on five places, but you have 5 boxes and 6 floors.

But I also made a mistake: exactly one of the boxes should be on the fifth floor -- we should take 1 out of 5; 5C1=5. The other four give 5^4 ways to be placed.

Total 5*5^4=5^5
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stolyar
you wrongly prohibit repetitions.

the question stem: exactly one of the boxes should be on the fifth floor and other four could be placed at any other stories?

No conditon that exactly one box should lie on a floor, considering the other 4 boxes. They could lie together on each floor, for example.

Moreover, 5! means five boxes on five places, but you have 5 boxes and 6 floors.

But I also made a mistake: exactly one of the boxes should be on the fifth floor -- we should take 1 out of 5; 5C1=5. The other four give 5^4 ways to be placed.


Total 5*5^4=5^5



Agree with you.... my mistake :oops:



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