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Combinatorics question :o

This is a discussion on Combinatorics question :o within the Off Topic forums, part of the Entertainment category; In how many ways can you seat 7 people on 7 similar chairs around a ROUND table? ( the chairs ...
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  1. #1
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    In how many ways can you seat 7 people on 7 similar chairs around a ROUND table? ( the chairs are not marked )
    p.s : not for lutz

  2. #2
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    49 unless the table can hold 50 people...

  3. #3
    nosneve
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    7! = 5040 or use Fundamental Counting Principle, : 7 chairs, so 7 x 6 x 5 x ..... 1

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    7?

  5. #5
    Senior Member Shurt's Avatar
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    Answer is as evenson said, 7! = 7 x 6 x 5 x 4 x 3 x 2 x 1

  6. #6
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    all wrong
    remember its a round table so shurt and eveson are close

  7. #7
    Senior Member Shurt's Avatar
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    Umm. If theres 7 chairs and 7 people, only one person can sit in each chair. Therefore, you have 7 options for the first chair, 6 for the next, 5 for the next and so on, regardless of shape

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    when its round and there are 7 people on 7 seats its 6! not 7! ( 7! is when theyre in line )

  9. #9
    Senior Member Shurt's Avatar
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    when its round and there are 7 people on 7 seats its 6! not 7! ( 7! is when theyre in line )[/b]

    Uh, why?

  10. #10
    cama
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    when its round and there are 7 people on 7 seats its 6! not 7! ( 7! is when theyre in line )[/b]
    (13:24:39) (+camaz0tz`) if u were playign musical chairs
    (13:24:41) (+camaz0tz`) then id agree 6!
    (13:24:45) (+camaz0tz`) cuz ud need to take away 1 chair
    (13:24:47) (+camaz0tz`) so u can play

    otherwise its 7! and ur wrong

  11. #11
    nosneve
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    (13:24:39) (+camaz0tz`) if u were playign musical chairs
    (13:24:41) (+camaz0tz`) then id agree 6!
    (13:24:45) (+camaz0tz`) cuz ud need to take away 1 chair
    (13:24:47) (+camaz0tz`) so u can play

    otherwise its 7! and ur wrong[/b]

    XD Hes actually correct.


    Given 6 people standing in a line, how many possible ways can they be arranged? Just like it seems. Therefore 6! = 720

    The same 6 people are about to sit down at a round table for a meal. How
    many different ways could they sit themselves?

    Initially, you may think that the answer would be the same as the answer for the previous question. However, rotations will be considered identical, which means ABCDE = BCDEA, which was not the case when standing in a line. To solve, position A arbitrarily (1 choice). To seat the remaining 5 people, we can order them as usual. Therefore, there are 5! permutations.

  12. #12
    nosneve
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    P.s coolboys gay

  13. #13
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    evensons gayer

  14. #14
    TunaFishyMe
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    first and last are equal so you only take 1. ABCDEFGABCDEFG

  15. #15
    KaChing
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    0

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