A Dinner Club goes out to eat once a week. It visits three kinds of restaurants, Asian, Mediterranean, and Mexican, but they never visit the same type of restaurant two weeks in a row. If they go to...


A Dinner Club goes out to eat once a week. It visits three kinds of restaurants, Asian,<br>Mediterranean, and Mexican, but they never visit the same type of restaurant two<br>weeks in a row. If they go to an Asian restaurant one week then they are equally likely<br>to go to a Mediterranean as a Mexican the next week. If they go to a Mediterranean<br>restaurant one week then they are two times as likely to to go to an Asian as a Mexican<br>the next week. If they go to a Mexican restaurant one week then they are three times<br>as likely to go to an Asian as a Mediterranean the next week. If we think of this as<br>a Markov Chain in which state 1 is Asian, state 2 is Mediterranean, and state 3 is<br>Mexican, then what is the transition matrix?<br>(A)<br>1/4<br>(B)<br>(C)<br>(D)<br>1 % %<br>(E)<br>(F)<br>(G)<br>% 1 %<br>(H)<br>

Extracted text: A Dinner Club goes out to eat once a week. It visits three kinds of restaurants, Asian, Mediterranean, and Mexican, but they never visit the same type of restaurant two weeks in a row. If they go to an Asian restaurant one week then they are equally likely to go to a Mediterranean as a Mexican the next week. If they go to a Mediterranean restaurant one week then they are two times as likely to to go to an Asian as a Mexican the next week. If they go to a Mexican restaurant one week then they are three times as likely to go to an Asian as a Mediterranean the next week. If we think of this as a Markov Chain in which state 1 is Asian, state 2 is Mediterranean, and state 3 is Mexican, then what is the transition matrix? (A) 1/4 (B) (C) (D) 1 % % (E) (F) (G) % 1 % (H)

Jun 04, 2022
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