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1. (Poisson Approximation). Assume that each of 2000 individuals living near a nuclear power plant is exposed to particles of a certain kind of radi- ation at the rate of one per week. Suppose that each hit by a particle is harmless with probability 1 - 10-5 and produces a tumor with probability 10-5. Find the approximate distribution of:
(a) the total number of tumors produced in the whole population over a one-year period by this kind of radiation;
(b) the total number of individuals acquiring at least one tumor over a year from this radiation.
2. * (Poisson Approximation). Twenty couples are seated at a rectan- gular table, husbands on one side and wives on the other, in a random order. Using a Poisson approximation, find the probability that:
(a) exactly two husbands are seated directly across from their wives;
(b) at least three are;
(c) at most three are.
You're considering an investment in the common stock of Crisp Cookware. The stock is expected to pay a dividend of $2 a share at the end of the year (D1 = $2.00). the stock has a beta equal to 0.9.
The statistical assumptions required to perform a one-way ANOVA to compare the means of these three groups are reasonable based on the data. A partially completed ANOVA table is provided below?
question according to the u.s. bureau of labor statistics 75 of the women 25 through 49 of age participate in the
find the sample size required to estimate the mean age of registered drivers in the united states. assume that we want
the distribution of the annual incomes of a group of middle management employees approximated a normal distribution
fifty students are enrolled in an economics class. after the first examination a random sample of 5 papers was
What is the probability that in a sample of 10 pieces: 5 or more will be defective?
What is the variance of the Control-In scores for the athletes? What is the variance of the Control-In scores for the non-athletes?
you are the vp for the cardiovascular service line at a hospital. a nurse manager on the step-down-unit tells you about
What is the probability that a randomly selected individual will own both a colour television and a stereo set? What is the probability that a randomly selected individual will own a colour television or a stereo set?
What is Goldberg's rationale for the study? Was the study designed to contribute to theory? Do the results of the study contribute to theory? For both questions: If so, how? If not, why not?
x is a normally distributed random variable with a mean of 5.00. if the probability thatxis less than 6.32 is 0.67 as
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