I am too lazy for the math now. But you can just do this easy with the slotanalyzer. (remember to remove the "," between the symbols on each reel)
Kimss supplied the following reels for moonshine:
0,9,3,8,5,7,6,4,7,P,9,2,8,6,3,S,7,6,5,8,6,0,9,7,4,2,P,5,8,6,S,9,1,8,7
0,6,9,7,3,8,S,7,2,8,5,9,P,7,3,6,4,2,6,S,8,7,4,P,8,5,9,0,6,1,7,5,8,6,9
0,9,7,4,2,5,8,7,6,S,9,3,8,5,7,1,6,0,9,4,8,6,7,P,9,2,8,4,7,6,P,9,1,8,3,6,5,8
0,6,9,3,7,9,4,8,7,2,0,1,4,7,6,S,9,5,8,7,6,0,9,6,8,5,4,1,P,7,3,8,P,5,2,8,4,9,5
0,7,6,8,4,7,5,9,S,3,1,4,7,5,P,8,1,9,0,7,8,2,5,6,P,1,3,9,P,6,7,4,8,5,9,2,6,8,4,9
S=scatter
(0 to 9 and P are just other symbols)
Paytable is not important if you only want the analyzer to calculate probability for feature. Just remember that S is the scatter. I did that and the result is:
Probability for getting a feature each spin: 826119/72618000~0.011376229034123771~1/88
Furthermore if you set #scatters to start feature to first 5,4 and then 3. Then by substraction you can find the exact probability for each of them.