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(20 Points) A firm manufacturing bicycle frames tests every frame that comes out of its factory. Each day they produce 400 frames and on average

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(20 Points) A firm manufacturing bicycle frames tests every frame that comes out of its factory. Each day they produce 400 frames and on average only 3 a day are rejected by the testing process. a. What distribution model would you use to assess the probability of any specific number of rejections on a given day? Why would you use that distribution? b. What is the probability of exactly 3 frames being rejected on a given day? c. What is the probability of exactly 0 frames being rejected on a given day? d. The head of the firm asks to be alerted if on any day so many frames are rejected that the likelihood of that many frames being rejected is less than 5%. What is the smallest number of rejections that should cause an alert

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