A space shuttle is made up of 793 criticality 1 items. Each criticality 1 item must...

 

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A space shuttle is made up of 793 "criticality 1" items. Each "criticality 1" item must have 99.99% reliability, according to standards, meaning that the probability of failure for such an item is 0.0001. Determine the probability that a. none of the "criticality 1" items would fail. b. at least one "criticality 1" item would fail. c. Interpret your answer in part (b) in words. a. The probability that none of the "criticality 1" items would fail is 0.924 (Round to three decimal places as needed.) b. The probability that at least one "criticality 1" item would fail is 0.076. (Round to three decimal places as needed.) c. Select the correct choice below and fill in the answer boxes to complete your choice. (Type integers or decimals. Round to one decimal place as needed.) A. There is a B. There is a OC. There is a D. There is a OE. There is a % chance that at least one "criticality 1" item would not fail. In other words, on average at least one "criticality 1" item would not fail in % chance that exactly one "criticality 1" item would fail. In other words, on average exactly one "criticality 1" item would fail in % chance that at least one "criticality 1" item would fail. In other words, on average at least one "criticality 1" item would fail in % chance that none of the "criticality 1" items would fail. In other words, on average none of the "criticality 1" items would fail in % chance that at most one "criticality 1" item would fail. In other words, on average at most one "criticality 1" item would fail in out of every 100 such missions. out of every 100 such missions. out of every 100 such missions. out of every 100 such missions. out of every 100 such missions. A space shuttle is made up of 793 "criticality 1" items. Each "criticality 1" item must have 99.99% reliability, according to standards, meaning that the probability of failure for such an item is 0.0001. Determine the probability that a. none of the "criticality 1" items would fail. b. at least one "criticality 1" item would fail. c. Interpret your answer in part (b) in words. a. The probability that none of the "criticality 1" items would fail is 0.924 (Round to three decimal places as needed.) b. The probability that at least one "criticality 1" item would fail is 0.076. (Round to three decimal places as needed.) c. Select the correct choice below and fill in the answer boxes to complete your choice. (Type integers or decimals. Round to one decimal place as needed.) A. There is a B. There is a OC. There is a D. There is a OE. There is a % chance that at least one "criticality 1" item would not fail. In other words, on average at least one "criticality 1" item would not fail in % chance that exactly one "criticality 1" item would fail. In other words, on average exactly one "criticality 1" item would fail in % chance that at least one "criticality 1" item would fail. In other words, on average at least one "criticality 1" item would fail in % chance that none of the "criticality 1" items would fail. In other words, on average none of the "criticality 1" items would fail in % chance that at most one "criticality 1" item would fail. In other words, on average at most one "criticality 1" item would fail in out of every 100 such missions. out of every 100 such missions. out of every 100 such missions. out of every 100 such missions. out of every 100 such missions.

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a C Probability that none of the be fail 1 Px0 100001 0924 6 Probabil... View the full answer