A florist is making a bouquet of flowers. The florist has 12 different flowers to choose from to make the bouquet. The bouquet will be made of 6 different flowers. What is the probability the florist will choose a rose, a tulip, and a lilie? Choose the correct choice.
A) 1/2
B) 3/55
C) 111/112
D) 1/5
E) 3/308
Combination Formula: nCr = n!/(r!(n - r)!), where n is the population/set, and r is the sample/subset.   Total number possible = 12C6 - 12!/(6!(12 - 6)!) = 924   Number rose possible = 1C1 = 1   Number tulip possible = 1C1 = 1   Number lilie possible = 1C1 = 1   Number other possible = 9C1 = 9   Probability Formula: P(A) = (Number Favorable Outcomes)/(Total Number Possible Outcomes)   P(RTL) = (1C1)(1C1)(1C1)(9C1)/12C6 = 9/924 = 3/308   Answer: 3/308
<result>E</result>
A florist is making a bouquet of flowers. The florist has 12 different flowers to choose from to make the bouquet. The bouquet will be made of 6 different flowers. What is the probability the florist will choose a rose, a tulip, and a lilie?