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A machine produces 1000 rubber 0=rings per hour. Each ring has a .9 probability of meeting a thickness specification.

a) Using a direct binomal calculation find the probability that during a given hour fewer than 890 0-rings meet the thickness specification.

b) Using a normal approximation estimate the probability that a during given hour fewer than 890 0-rings meet the specification.

c) What is the expected number of 0-rings that meet the specification per hour?

d) Using your answer to either A or B and assuming independence between hours find the probability that the machine meets specifications on at least 890 0-rings for each of 4 consecutive hours.

e) Using your answer to with A or B and assuming independence between hours find the probability the machine meets specifications on at least 890 0-rings on exactly 2 out of 4 consecutive hours.

Statistics and Probability, Statistics

  • Category:- Statistics and Probability
  • Reference No.:- M91005439

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