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The lifetime of a computer can be modeled by an exponential random variable with an expected lifetime of 900 days.
Find the probability that the computer will function for more than 2000 days.Probability =
Find the probability that the computer will function for more than 2000 days, given that it's still working after 500 days. Probability =
The consequences of the central limit theorem is that if we end up averaging the measurements of a particular quantity, the distribution of an average tends on going toward a normal one?
Suppose that when a transistor of a certain type is subjected to an accelerated life test, the lifetime X (in weeks) has a gamma distribution with mean 24 weeks and standard deviation 12 weeks.
Compare the unconditional probability of having the disease to the conditional probability of having the disease given the test says you have the disease.
Devise and implement a sampling experiment for estimating the distribution of the minimum bid and expected value of the minimum bid.
a survey found that womens heights are normally distributed with a mean 63.4 in and a standard deviation 2.5 in. a
(a) Find the difference between these sample means. (b) Find the variance of the original recipe sample. (c) Find the variance of the new recipe sample.
The manufacturer of electronic components needs to inform its buyers of the proportion of defective components in its shipments.
Find the optimal solution to the linear program per relaxation (in other words, assume all variables can take on any numerical value). Report the values of each variable and the optimal objective value.
Chronicle the story of the Native Americans over the past fifty years. How have they been left outside the definitions of freedom and equality.
What is the sampling distribution of sample means? What is the mean of the sampling distribution of sample means?
Assuming a par value of $1,000, what is the price paid to the bondholder if the issuer calls the bond? Amount paid $
The results of an ANOVA the bank carried out were reported as df = (2, 55), F-distribution statistic = 52.787.7 Interpret these ANOVA results. Are all three policies equally effective?
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