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Suppose that 30 percent of the bottles produced in a certain plant are defective. If a bottle is defective. the probability is 0.9 that an inspector will notice it and remove it from the filling line. If a bottle is not defective, the probability is 0.2 that the inspector will think that it is defective and remove it from the filling line.
(a) If a bottle is removed from the filling line= what is the probability that it is defective?
(b) If a customer buys a bottle that has not been removed from the filling line, what is the probability that it is defective?
Develop and discuss a relationship that can be modeled with a simple regression - State the model in mathematical terms.
question 1 an aircraft manufacturing company is designing a new passenger seat. currently three models have been
In a prospective study, Data collected extensive information on incidence of coronary heart disease (CHD) among smoker and non-smoker individuals.
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During the 2000 season, the home team won 138 of the 240 regular season National Football League games. Is this strong evidence of a home field advantage in professional football
if we have a 95 confidence interval we have alpha2 below the confidence interval and alpha2 above the confidence
Using the 0.10 level of significance, is there evidence that the mean shopping time at the local supermarket is different from the claimed value of 22 minutes?
Define the random variable X = number of girls among the three children. Possible values for X are 0, 1, 2, 3. What are the probabilities for these values?
It is said that a higher proportion of drivers of red cars are given tickets for traffic violations than the drivers of any other color car.
Other questions we might want to ask about pooling similar populations: Do all the subpopulations have the same ratio of yellow to green seeds? Does the average ratio deviate from our hypothesized ratio?
after the first round of physical therapy the precise systolic blood pressure of patients is continously uniformly
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