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DETAILS MY NOTES In rural areas, some residents will keep their own hens, either for slaughter or for eggs. Suppose that one statistically inclined chicken

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DETAILS MY NOTES In rural areas, some residents will keep their own hens, either for slaughter or for eggs. Suppose that one statistically inclined chicken farmer found that the weights of his hens' eggs were approximately normal with a mean of 2.11 ounces and a standard deviation of 0.47 ounces. Answer the following questions to 3 decimal places. a) What is the probability that a randomly selected egg from this coop weights 2.42 ounces or more? b) What is the probability that 3 randomly (and independently) selected eggs all weigh at least 2.15 ounces? c) In order for a dozen eggs to be considered "jumbo," they need to have an average weight of 2.5 ounces or more. What is the probability that a dozen (i.e. 12) random eggs from this farm could sell as a "jumbo" dozen

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