Suppose that there are 3 possible states of the weather in the fall; "sunnx", "cloudy" and "rainy". sunny on one day, then on the following day it will be sunny with probability 0.4, cloudy with probability 0.3 and rainy with probability 0.3. Moreover, if the weather is Suppose that if the weather cloudy on a given day, then it will never be sunny on the following day, but it might be cloudy again with a probability of 0.8 or rainy with a probability of 0.2. Finally, if the weather is rainy on any given day, it will be sunny on the following day with a probability of 0.2, cloudy with a probability of 0.3 and rainy with a probability of 0.5.

A First Course in Probability (10th Edition)
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Author:Sheldon Ross
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Chapter1: Combinatorial Analysis
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Suppose that there are 3 possible states of the weather in the fall; "sunnx", "cloudy" and "rainy".
sunny on one day, then on the following day it will be sunny with
probability 0.4, cloudy with probability 0.3 and rainy with probability 0.3. Moreover, if the weather is
Suppose that if the weather
cloudy on a given day, then it will never be sunny on the following day, but it might be cloudy again
with a probability of 0.8 or rainy with a probability of 0.2. Finally, if the weather is rainy on any given
day, it will be sunny on the following day with a probability of 0.2, cloudy with a probability of 0.3 and
rainy with a probability of 0.5.
Transcribed Image Text:Suppose that there are 3 possible states of the weather in the fall; "sunnx", "cloudy" and "rainy". sunny on one day, then on the following day it will be sunny with probability 0.4, cloudy with probability 0.3 and rainy with probability 0.3. Moreover, if the weather is Suppose that if the weather cloudy on a given day, then it will never be sunny on the following day, but it might be cloudy again with a probability of 0.8 or rainy with a probability of 0.2. Finally, if the weather is rainy on any given day, it will be sunny on the following day with a probability of 0.2, cloudy with a probability of 0.3 and rainy with a probability of 0.5.
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