To find the different line-ups the team can make.
$begingroup$
There are $9$ different positions in baseball team, and the team has $16$ players. To find the different line-ups the team can make.
My solution is $$16P9 = frac{16!}{(16-9)!}$$
Is the solution correct?
combinatorics discrete-mathematics
$endgroup$
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$begingroup$
There are $9$ different positions in baseball team, and the team has $16$ players. To find the different line-ups the team can make.
My solution is $$16P9 = frac{16!}{(16-9)!}$$
Is the solution correct?
combinatorics discrete-mathematics
$endgroup$
add a comment |
$begingroup$
There are $9$ different positions in baseball team, and the team has $16$ players. To find the different line-ups the team can make.
My solution is $$16P9 = frac{16!}{(16-9)!}$$
Is the solution correct?
combinatorics discrete-mathematics
$endgroup$
There are $9$ different positions in baseball team, and the team has $16$ players. To find the different line-ups the team can make.
My solution is $$16P9 = frac{16!}{(16-9)!}$$
Is the solution correct?
combinatorics discrete-mathematics
combinatorics discrete-mathematics
asked Dec 7 '18 at 1:55
user8795user8795
5,64162047
5,64162047
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It depends on whether the order of the lineup matters, but in baseball it usually does (batting order, field positions). In which case, yeah, you're right!
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1 Answer
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1 Answer
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$begingroup$
It depends on whether the order of the lineup matters, but in baseball it usually does (batting order, field positions). In which case, yeah, you're right!
$endgroup$
add a comment |
$begingroup$
It depends on whether the order of the lineup matters, but in baseball it usually does (batting order, field positions). In which case, yeah, you're right!
$endgroup$
add a comment |
$begingroup$
It depends on whether the order of the lineup matters, but in baseball it usually does (batting order, field positions). In which case, yeah, you're right!
$endgroup$
It depends on whether the order of the lineup matters, but in baseball it usually does (batting order, field positions). In which case, yeah, you're right!
answered Dec 7 '18 at 1:57
Eevee TrainerEevee Trainer
5,7961936
5,7961936
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