A bag contains 3 red, 5 yellow, and 8 blue marbles. How many ways can 2 red, 1 yellow, and 2 blue marbles be chosen?
@amistre64 Can you help me please? I would really, really appreciate it.
3 choose 2, 5 choose 1, 8 choose 2 and we are choosing 5 out of 16 total ... seems like multipication tome
\[\binom{3}{2}\binom{5}{1}\binom{8}{2}\] the 16 choose 5 is prolly not applicable
for example: spose we have 3 males and 3 females how many ways can we pick 2 male and 1 female? if order doenst matter? m1 m2 f1 m1 m2 f2 m1 m2 f3 m1 m3 f1 m1 m3 f2 m1 m3 f3 m2 m3 f1 m2 m3 f2 m2 m3 f3 9 ways 3 choose 2, 3 choose 1 3 * 3 = 9
IF order of selection matters, it easy to see in the example that each group has 3! ways to order it. 9*5 = 54 ordered ways, but i dint think thats what your question is asking for
I'm sorry, I'm still really confused...
Never mind, I just figured it out! Thanks :)
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