Mathematics
09.01.2020 07:52
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In a good weather year the number of storms is Poisson distributed with mean 1;

In a good weather year the number of storms is Poisson distributed with mean 1; in a bad year it is Poisson distributed with mean 3. Suppose that any year’s weather conditions depend on past years only through the previous year’s condition. Suppose that a good year is equally likely to be followed by either ESI 4313- Spring 20 a good or a bad year, and that a bad year is twice as likely to be followed by a bad year as by a good year. Suppose that last year—call it year 0—was a good year. a. Find the expected total number of storms in the next two years (that is, in years 1 and 2). b. Find the probability there are no storms in year 3. c. Find the long-run average number of storms per year.
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katey6934
katey6934
4,5(23 marks)

answer is attached in the given image below

Step-by-step explanation:


In a good weather year the number of storms is Poisson distributed with mean 1; in a bad year it is
kevon9008
kevon9008
4,9(88 marks)

540°

Step-by-step explanation:

Just divide the shape into triangles and count the number of triangles. This is what your formula is doing for you. It's telling you how many triangles make up the shape and then multiplying that number by 180 degrees to find the sum of your interior angles.

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