11. The population consists of healthy, ill and hospitalized people. A healthy person remains healthy with probability 0.7 or becomes ill with prob- ability 0.3. An ill person recovers with probability 0.6 or becomes hospitalized with probability 0.4. A hospitalized person may recover with probability 0.5 or remain hospitalized with probability 0.5. Find the number of healthy, ill and hospitalized people after a long run of the illness assuming that initially the number of healthy, ill and hospitalized people is: A. TA = (Healthy, ill, hospitalized) = (h, i, o) = (50, 25, 12) B. UB = (Healthy, ill, hospitalized) = (h, i, o) = (87,0, 0)
11. The population consists of healthy, ill and hospitalized people. A healthy person remains healthy with probability 0.7 or becomes ill with prob- ability 0.3. An ill person recovers with probability 0.6 or becomes hospitalized with probability 0.4. A hospitalized person may recover with probability 0.5 or remain hospitalized with probability 0.5. Find the number of healthy, ill and hospitalized people after a long run of the illness assuming that initially the number of healthy, ill and hospitalized people is: A. TA = (Healthy, ill, hospitalized) = (h, i, o) = (50, 25, 12) B. UB = (Healthy, ill, hospitalized) = (h, i, o) = (87,0, 0)
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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Contingency Table
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Binomial Distribution
Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.
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Transcribed Image Text:11. The population consists of healthy, ill and hospitalized people. A
healthy person remains healthy with probability 0.7 or becomes ill with prob-
ability 0.3. An ill person recovers with probability 0.6 or becomes hospitalized
with probability 0.4. A hospitalized person may recover with probability 0.5
or remain hospitalized with probability 0.5. Find the number of healthy, ill
and hospitalized people after a long run of the illness assuming that initially
the number of healthy, ill and hospitalized people is:
A. JA = (Healthy, ill, hospitalized)
= (h, i, o) = (50, 25, 12)
B. JB = (Healthy, ill, hospitalized) = (h, i, o) = (87,0, 0)
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