Wedge Blue

If you spin a wheel and a 5-color is blue corner?

Your chance of landing blue is 20% So what if your luck turn twice? Three times? Five times? How is that? Sorry, I forgot about the blue landing only at least once. Nope. I do know that the wheel is not twice the probability same total spin once. If I roll a dice three times and once you drive. I have more chances to get at least six "" like you. And lose money if you bet against me, and that on several occasions. I know it reduces the possibility not. I know that this increases the more times you get to "spin". If I get shot 500 times I know my chance to hit the blue at least once is very very very high. And I know that can not be exactly 100%. Spin 20%. Do it five times. = No guarantee that success is blue at least once. But I know the opportunity rises. Okay all you jokers corrective reasked ask me and I think I can gat now. I turn once. 80% get no blue. I double twist: 80/100 chance to cut loose by new 80/100 cut 0.8 Noblué 0.8 Noblué then again: 0.8 x 0.8 = 0.64 opportunity Loose-your-color full turn three? 0.64 X 0.8 = 0.512 notargetColor Noblué four? 0.512 x 0.8 = 0.496 "no more" then I onespin = 20% twospin possibilities blue = 36% chance of random blue (all blue at least once) threespine = 48.8% chance fourspin blue = 50.4% probability of blue, you can they have fucked the numbCrunching just along the road, but I think I'm in it. I'm going to blow some of them to see if I can get a lot ecchoed

You taking the product of all probabilities independent. The chances of blue twice in a row is 0.2 * 0.2 = 0.04, or 4%. The opportunity to earn three times the blue a row is 0.2 * 0.2 * 0.2 = 0.2 ^ 3 = 0.008 or 0.8%. For five straight, is 0.2 ^ 5 = 0.00032 or 0.032%. If it refers to the probability that at least blue once between the various towers, you're right that the way to do it is rather the product of the probability of not spinning, blue at all, and subtracting 1. As you said, if you spin twice, the probability that not everything is blue in 0.8 * 0.8 = 0.64, and 1 to 0.64 = 0.36, a 36% chance not to hit blue.

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