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Combinatorics: how many ways to organize $4$ books in $7$ different boxes?
Number of ways to distribute balls in boxesCombinatorics Issue without repetitive combinationsWays to put $5$ balls in $3$ boxes if each box must contain at least $1$ ball.Ways to place 7 balls in 14 boxes.Different approaches to N balls and m boxes problemHow many disjoint subsets?Ways to select 300 chocolate bars from 7 types of candy if each type comes in boxes of 20?Another counting problem on the number of ways to place $l$ balls in $m$ boxes.How many ways are there to place $l$ balls in $m$ boxes each of which has $n$ compartments (2)?Combinatorics: Balls and boxes
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I'm trying to figure out this problem in combinatorics and can't seem to find the right approach:
If you have $4$ books and $7$ boxes, where each box can contain several books (or none) - how many possibilities are there to organize said books in the boxes?
I think I should use the binomial equation somehow, but can't figure it out.
Would really appreciate your guidance.
Thank you.
combinatorics combinations
New contributor
$endgroup$
add a comment |
$begingroup$
I'm trying to figure out this problem in combinatorics and can't seem to find the right approach:
If you have $4$ books and $7$ boxes, where each box can contain several books (or none) - how many possibilities are there to organize said books in the boxes?
I think I should use the binomial equation somehow, but can't figure it out.
Would really appreciate your guidance.
Thank you.
combinatorics combinations
New contributor
$endgroup$
add a comment |
$begingroup$
I'm trying to figure out this problem in combinatorics and can't seem to find the right approach:
If you have $4$ books and $7$ boxes, where each box can contain several books (or none) - how many possibilities are there to organize said books in the boxes?
I think I should use the binomial equation somehow, but can't figure it out.
Would really appreciate your guidance.
Thank you.
combinatorics combinations
New contributor
$endgroup$
I'm trying to figure out this problem in combinatorics and can't seem to find the right approach:
If you have $4$ books and $7$ boxes, where each box can contain several books (or none) - how many possibilities are there to organize said books in the boxes?
I think I should use the binomial equation somehow, but can't figure it out.
Would really appreciate your guidance.
Thank you.
combinatorics combinations
combinatorics combinations
New contributor
New contributor
edited Mar 12 at 10:29
Vinyl_cape_jawa
3,33011433
3,33011433
New contributor
asked Mar 12 at 10:21
RoyMRoyM
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$begingroup$
HINT:
Assuming the books are distinguishable then think how many possibilities you have for the first book, then for the second and so on.
Assuming the books are undistinguihable then read up on stars and bars
Hope this helped
$endgroup$
add a comment |
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$begingroup$
HINT:
Assuming the books are distinguishable then think how many possibilities you have for the first book, then for the second and so on.
Assuming the books are undistinguihable then read up on stars and bars
Hope this helped
$endgroup$
add a comment |
$begingroup$
HINT:
Assuming the books are distinguishable then think how many possibilities you have for the first book, then for the second and so on.
Assuming the books are undistinguihable then read up on stars and bars
Hope this helped
$endgroup$
add a comment |
$begingroup$
HINT:
Assuming the books are distinguishable then think how many possibilities you have for the first book, then for the second and so on.
Assuming the books are undistinguihable then read up on stars and bars
Hope this helped
$endgroup$
HINT:
Assuming the books are distinguishable then think how many possibilities you have for the first book, then for the second and so on.
Assuming the books are undistinguihable then read up on stars and bars
Hope this helped
answered Mar 12 at 10:27
Vinyl_cape_jawaVinyl_cape_jawa
3,33011433
3,33011433
add a comment |
add a comment |
RoyM is a new contributor. Be nice, and check out our Code of Conduct.
RoyM is a new contributor. Be nice, and check out our Code of Conduct.
RoyM is a new contributor. Be nice, and check out our Code of Conduct.
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