Peaches order from a farmer have a 1% unripe rate. These cannot be canned at a factory. To ensure quality, in every shipment of 360 000 peaches, a sample of 300 are tested for ripeness. If more than 2% are unripe, the shipment is rejected. a. Suppose this can be modelled by a binomial distribution. What is the mean and standard deviation of the sample? b. What is the probability, using the normal approximation of the binomial distribution, that a single shipment will be rejected? c. Suppose this can be modelled by a hypergeometric distribution. What is the mean and standard deviation of the sample? d. What is the probability, using the normal approximation of the hypergeometric distribution, that a single shipment will be rejected