Every now and then even a good diamond cutter has a problem and the diamond breaks. For one?cutter, the rate of breaks is 0.2?%.

?(a) What probability model seems well suited to this?problem? Why?

?(b) If this cutter works on 67 ?stones, what is the probability that he breaks 2 or?more?

Score: 0.5 of 1 pt 4 9 of 11 (11 complete)v ) HW S @11.1.35 Every now and then even a good diamond cutter has a problem and the diamond breaks. For one cutter, the rate of breaks is 0.2%. (a) What probability model seems well suited to this problem? Why? (b) If this cutter works on 67 stones, what is the probability that he breaks 2 or more? (a) Choose the correct answer below. The Poisson model is more appropriate because the breaks happen at a constant rate over time. The binomial model is more appropriate because there are distinct Bernoulli trials. The binomial model is more appropriate because the breaks happen at a constant rate over space. The Poisson model is more appropriate because the breaks happen at a constant rate over space. The binomial model is more appropriate because the outcomes are dependent. 319199511? The Poisson model is more appropriate because there is a constant probability of success. (b) If the cutter works on 67 stones. the probability that he breaks 2 or more is D. (Round to four decimal places as needed.)