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This student never eats the same kind of food for 2 consecutive weeks. If she eats in a Korean restaurant one week, then she is four times as likely to have Turkish as French food the next week. If she eats in a Turkish restaurant one week, then she is equally likely to have Korean as French food the next week. If she eats in a French restaurant one week, then she is five times as likely to have Korean as Turkish food the next week. Assume that state 1 is Korean and that state 2 is Turkish, and state 3 is French. Find the transition matrix for this Markov process.

This student never eats the same kind of food for 2 consecutive weeks. If she eats in a Korean restaurant one week, then she is four times as likely to have Turkish as French food the next week. If she eats in a Turkish restaurant one week, then she is equally likely to have Korean as French food the next week. If she eats in a French restaurant one week, then she is five times as likely to have Korean as Turkish food the next week. Assume that state 1 is Korean and that state 2 is Turkish, and state 3 is French. Find the transition matrix for this Markov process.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.8: Probability
Problem 32E
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This student never eats the same kind of food for 2 consecutive weeks. If she eats in a Korean restaurant one week, then she is four times as likely to have Turkish as French food the next week. If she eats in a Turkish restaurant one week, then she is equally likely to have Korean as French food the next week. If she eats in a French restaurant one week, then she is five times as likely to have Korean as Turkish food the next week. Assume that state 1 is Korean and that state 2 is Turkish, and state 3 is French. Find the transition matrix for this Markov process. ... ... P = ... ...
Transcribed Image Text:This student never eats the same kind of food for 2 consecutive weeks. If she eats in a Korean restaurant one week, then she is four times as likely to have Turkish as French food the next week. If she eats in a Turkish restaurant one week, then she is equally likely to have Korean as French food the next week. If she eats in a French restaurant one week, then she is five times as likely to have Korean as Turkish food the next week. Assume that state 1 is Korean and that state 2 is Turkish, and state 3 is French. Find the transition matrix for this Markov process. ... ... P = ... ...
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