3) When a truckload of apples arrives at a packing plant, a random sample of 150 is selected and examined for bruises, discoloration, and other defects. The whole truckload will be rejected if more than 5% of the sample is unsatisfactory. Suppose that in fact 8% of the apples on the truck do not meet the desired standard. What's the probability that the shipment will be accepted anyway? Observational Units: Variable(s): Var. Type: Research Question (brief]:Insert Excel / technology output below (snapshot your work, a labelled Normal Distribution picture would help too!):p-value (show all 'work' - specifically how did you get it): Test Statistic (2-score). Again, show all work to justify your result. What does the Test Statistic (this is your computed z-score, in terms of the number of standard deviations away for the center) mean in the context of this situation? What is the P-Value really saying in the context of this situation? Be very specific