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Figures obtained from a city's police department seem to indicate that of all motor vehicles reported as stolen, 62% were stolen by professionals, whereas 38% were stolen by amateurs (primarily for joy rides). Of those vehicles stolen by professionals, 28% were recovered within 48 hours, 24% were recovered after 48 hours, and 48% were never recovered. Of those vehicles presumed stolen by amateurs, 33% were recovered within 48 hours, 61% were recovered after 48 hours, and 6% were never recovered.
(a) Draw a tree diagram representing the data. (Do this on paper, your instructor may ask you to turn in this work.)
(b) What is the probability that a vehicle stolen by a professional in this city will be recovered within 48 hours? (Round your answer to two decimal places.)
(c) What is the probability that a vehicle stolen in this city will never be recovered? (Round your answer to four decimal places.)
You have two unbiased estimates, e 1 and e 2 , of a quantity with variances V 1 and V 2 respectively, and covariance Cov {e1,e 2 } = C. Form a new unbiased estimate:
Events A and B are mutually exclusive events defined on common sample space. If P (A) 0.5 and P (A or B) = 0.70, determine P (B).
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Now compute the standard deviation for this distribution.
To determine whether there exists mean difference among the groups:
The random variable X has which of the following probability distributions and What is the probability that no student wins
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Determine the probability that a randomly selected teacher earns more than $525 per week?
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You find that a random sample of five microwave ovens has a mean repair cost of $75 and a standard deviation of $12.50. At α = 0.01, do you have enough evidence to support the repairer's claim?
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