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Consider the k-out-of-n system (info on the system: A system consists of n independent components. Each component functions with probability p. The system as a whole functions if at least k components are functioning (1 <= k <= n)). The probability that a component is functioning at time t is given to be e^(-t). Compute the probability that the system is functioning at time t for n = 3, k = 2.
This shuttle component functions successfully provided that at least one of the n systems functions properly. Find the probability that this shuttle component functions successfully if n - 2.
The largest salary on the list is $100,000 and is accidentally changed to $1,000,000. What is the new standard deviation?
Compute the Pearson product-moment correlation coefficient by hand and show all your work.
Determine the expected value of the right to sample. (Hint: If the merchant samples the fruit, what are the probabilities of accepting a Good box, accepting a Bad box, and not accepting the box? What are these probabilities if he does not sample t..
Does the Southside qualify for the employment assistance program and provide the city council with a recommended course of action based on this result.
Shoppers enter Hamilton Place Mall at an average of 120 per hour, and the number and shoppers is Poisson distributed. What is the probability that at least 5 shoppers will enter the mall between 5:00 and 5:05 p.m.?
What is the estimated standard error of the sample mean? Construct a 95 percent confidence interval for the population mean category fluency test score.
compute the probability that the sum of dots on three dice is
A standard deviation of 1 month will have a total lifetime of at least 45 months if all of the bulbs are used non stop.
a random sample of 50 price changes is selected from the many listed for a large super- market during a reporting
Explain why the relative frequency of distribution for the sample does not provide a correct estimate of the distribution of households trip frequency that one would have obtained from a random sample of households.
we are interested in testing whether the standard deviation of a population 1 is significantly greater than the
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