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four men and four women line up at a checkout counter in a store. In how many different ways can they line up if the first person in line is a man, and the people in line alternate man, woman, man, woman, and so on?
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counting principle all the way for these problems
how many choices for the first person in line?
if it is not clear, let me know and we can walk through it slowly (not too slowly)
4
whew ok good then how many for the second person?
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4
right now we go faster then 3 then 3, then 2 then 2, then 1 then 1 counting principle says to multiply all this mess together you can ignore the 1
soooo 576?
final answer is \[4\times 4\times 3\times 3\times 2\times 2\]or if you prefer \[4!\times 4!\]
okay, thanks
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yeah, 576
nice tumblr btw
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