L lily06 New member Joined Nov 28, 2006 Messages 4 Nov 28, 2006 #1 Rolling exactly 4 two's in 5 rolls of a die I know it is probably easy, but I am trying to get this probability stuff down!
Rolling exactly 4 two's in 5 rolls of a die I know it is probably easy, but I am trying to get this probability stuff down!
tkhunny Moderator Staff member Joined Apr 12, 2005 Messages 11,325 Nov 28, 2006 #2 Pr(2) = p = 1/6 Pr(Not 2) = q = 1 - 1/6 = 5/6 Expand \(\displaystyle (p+q)^{5}\) and ponder its meaning. After that, learn how to pick out the one you want.
Pr(2) = p = 1/6 Pr(Not 2) = q = 1 - 1/6 = 5/6 Expand \(\displaystyle (p+q)^{5}\) and ponder its meaning. After that, learn how to pick out the one you want.
S soroban Elite Member Joined Jan 28, 2005 Messages 5,584 Nov 28, 2006 #3 Re: find prob. of rolling exactly four 2's in five rolls of Hello, lily06! Rolling exactly 4 two's in 5 rolls of a die Click to expand... If you are familiar with the "Independent Trials" formula or "Binomial probabilities", . . the answer is: \(\displaystyle \:{5\choose4}\,\left(\frac{1}{6}\right)^4\,\left(\frac{5}{6}\right)\)
Re: find prob. of rolling exactly four 2's in five rolls of Hello, lily06! Rolling exactly 4 two's in 5 rolls of a die Click to expand... If you are familiar with the "Independent Trials" formula or "Binomial probabilities", . . the answer is: \(\displaystyle \:{5\choose4}\,\left(\frac{1}{6}\right)^4\,\left(\frac{5}{6}\right)\)