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Suppose you make 90% of your free throws and you attempt 3 free throws. Use the binomial theorem to calculate each probability. a) You do not make any of them. b) You only make 1 of them. c) You only make 2 of them. d) You make all of them I have the answers and all of my work, I just need it checked :)
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\[_{3}C_{0}(0.90^0)(0.10^3)\] \[_{3}C_{0}=\frac{3!}{0!(3-0)!=1}\]
a) 0.001 Doing the same thing for the next three, I get: b) 0.027 c) 0.243 d) 0.729
HI!!
none of them \[.9^3\]
oops that was wrong !!
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none of them \[.1^3\]
one of them \[3\times .1^2\times .9\]
two of them \[3\times .1\times .9^2\]
three of them \[.9^3\]
eh?
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oh! okay lol
Thank you!
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