In a bakery, 8% of cakes baked in an oven are deformed.
Please keep at least five decimal points if possible
a. If 3 cakes are randomly selected for review, compute the probability first one is deformed and other 2 are not deformed.
b) A chef randomly takes cakes out of oven to look for deformation. If M is the number of cakes observed to find the 1st defective cake, then M has a geometric distribution.
Compute the probability that more than 10 cakes need to be observed to find the first deformed cake.
c) A chef takes a random sample of 50 cakes. If Z number of deformed cakes among 50 cakes, then Z has binomial distribution. Compute the probability that less than ten cakes will be deformed from a random selection of 50 under normal baking.
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