Every now and then even a good diamond cutter has a problem and the diamond breaks. For one cutter, the rate of breaks is .2%. Suppose now that you want to find the probability that no more than 2 are broken when ten diamond cutters are selected at random. Choose the option below that best answers how to do this question. Let X be the discrete random variable that represents the number of breaks. Assume a binomial distribution. a. do (.998)^10 b. do .002 raised to the 10th power, assuming independence between the trials c. calculate P(X=0) + P(X=1) + P(X=2) using the binomial formula or an individual table in excel d. calculate the P(X≤2) using the binomial formula or a cumulative table in excel e. both a and c are correct f. both c and d are correct

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Every now and then even a good diamond cutter has a problem and the diamond breaks. For one cutter, the rate of breaks is .2%. Suppose now that you want to find the probability that no more than 2 are broken when ten diamond cutters are selected at random.
Choose the option below that best answers how to do this question. Let X be the discrete random variable that represents the number of breaks. Assume a binomial distribution.


a. do (.998)^10
b. do .002 raised to the 10th power, assuming independence between the trials
c. calculate P(X=0) + P(X=1) + P(X=2) using the binomial formula or an individual table in excel
d. calculate the P(X≤2) using the binomial formula or a cumulative table in excel
e. both a and c are correct
f. both c and d are correct

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