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1. Consider a branching process with reproduction mean m 1. Suppose also, as before, that X(0) = 1.
(a) What is the probability of extinction?
(b) Determine the expected value of the total progeny.
(c) Now suppose that X(0) = k, where k is an integer ≥ 2. What are the answers to the questions in (a) and (b) now?
2. The following model can be used to describe the number of women (mothers and daughters) in a given area. The number of mothers is a random variable X ∈ Po(λ). Independently of the others, every mother gives birth to a Po(µ)-distributed number of daughters. Let Y be the total number of daughters and hence Z = X + Y be the total number of women in the area.
(a) Find the generating function of Z.
(b) Compute E Z and Var Z.
Find a formula for the linear function described. The function, y=f(x), where f(c)=k, f(c+h)=3k and the graph of f(x) goes through the origin.
Statistics Questions Set: If the mean number of hours of television watched by teenagers per week is 12 with a standard deviation of 2 hours, what proportion of teenagers watch 16 to 18 hours of TV a week? (Assume a normal distribution.)
Find the expected frequency for the number of days in which there was exactly one application. Determine the expected frequency for the other days in a similar manner.
Assuming that these sample data are representative of demand during the year, determine how many loaves of each type of bread should be made such that demand would be met on at least 75% of the days during the year. Create a new variable called To..
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