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Consider a job shop that consists of M machines and one serviceman. Suppose that the amount of time each machine runs before breaking down is exponentially distributed with mean 1/λ, and sup- pose that the amount of time that it takes for the serviceman to ?x a machine is exponentially distributed with mean 1/μ.
We shall attempt to answer these questions:
(a) What is the average number of machines not in use?
(b) What proportion of time is each machine in use?
Using the .05 level, do the results support the researcher's theory? (a) Use the steps of hypothesis testing, (b) sketch the distributions involved.
What is the margin of error? What is the 95% confidence interval for the proportion of the population of employees who strongly dislike their current work experience?
eu european union countries report that 46 of their labor force is female. the united nations wants to determine if the
In the study of age and systolic blood pressure of five randomly selected subjects, a researcher reported the following data.
please identify the two variables and then state which is independent and which is the dependent variables in the
the random variable x is the crew size of a randomly selected shuttle mission. its probability distribution is shown
the national center for education statistics reported that mean number of instructional computers per public school
An immediate adjustment will be made on any tire that does not last 50,000 miles." You purchased four of these tires. What is the probability that all four tires will last more than 50,000 miles?
a construct a 95 confidence interval for mu1 213872 -- standard deviation 69261 the expected price of real estate in
Addie, who is blindfolded, selects a box at random and draws one envelope from the box. The envelope contains a $5 bill. What is the probability that Addie picked the second box?
the random sample shown below was selected from a normal distribution849546construct a 95 confidence interval for the
What is the probability that exactly 3 tomatoes in a randomly selected tray of 20 tomatoes will be too ripe. In each tray of 20 tomatoes, how many would be expected to be too ripe?
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