MATHEMATICS A PRACTICAL ODYSSEY W/ACCESS
8th Edition
ISBN: 9780357537343
Author: Johnson
Publisher: CENGAGE L
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Chapter 11.1, Problem 12E
To determine
To find:
The work of Markov, when the czar abdicated.
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can you please do part d and e , please provide explanations
Shakira's concerts behave like a Markov chain. If the current concert gets cancelled, then there is an
80% chance that the next concert will be cancelled also. However, if the current concert does not
get cancelled, then there is only a 60% chance that the next concert will be cancelled. What is the
long-run probability that a concert will be cancelled?
O 1/4
O None of the others are correct
3/4
2/3
4/5
O 7/10
What are the Guass-Markov assumptions? What problems would happen if a gression model does not meet each of the assumptions? Briefly explain.
Chapter 11 Solutions
MATHEMATICS A PRACTICAL ODYSSEY W/ACCESS
Ch. 11.0A - In Exercises 1-10, a find the dimensions of the...Ch. 11.0A - Prob. 2ECh. 11.0A - Prob. 3ECh. 11.0A - Prob. 4ECh. 11.0A - Prob. 5ECh. 11.0A - Prob. 6ECh. 11.0A - Prob. 7ECh. 11.0A - Prob. 8ECh. 11.0A - Prob. 9ECh. 11.0A - In Exercises 1-10, a find the dimensions of the...
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- Shakira's concerts behave like a Markov chain. If the current concert gets cancelled, then there is an 90% chance that the next concert will be cancelled also. However, if the current concert does not get cancelled, then there is only a 50% chance that the next concert will be cancelled. What is the long-run probability that a concert will not be cancelled? a. 1/4 b. 1/10 c. 1/6 d. 1/2 e. 5/6 f. None of the others are correctarrow_forwardplease show answers and explain steps for how to solvearrow_forwardNick takes half-court shots on a basketball court. He is a streaky shooter, so his shot outcomes are not independent. If Nick made his last shot, then he makes his current one with probability a. If Nick missed his last shot, then he makes his current one with probability b, where b < a. Modeling Nick’s sequence of half-court shot outcomes as a Markov chain, what is the long-run probability that he makes a half-court shot?arrow_forward
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- 8. A pride of lions can migrate over three distinct game reserves (either R1, R2, or R3) in search of food. Based on data about food resources, researchers conclude that monthly migration patterns of the lions can be modeled by a Markov chain with the following data: Probability of 0.5 that the lion will stay in R1 when it is in R1; Probability of 0.4 that the lion will move from R2 to R1; Probability of 0.6 that the lion will move from R3 to R1; Probability of 0.2 that the lion will move from R1 to R2; Probability of 0.2 that the lion will stay in R2 when it is in R2; Probability of 0.3 that the lion will move from R3 to R2; Probability of 0.3 that the lion will move from R1 to R3; Probability of 0.4 that the lion will move from R2 to R3; and Probability of 0.1 that the lion will stay in R3 when it is in R3. (a) Build the "boxes" and then build the Probability transition matrix. (b) If the lions are initially tracked in R2, where will they be after a month? (c) Where will the lions be…arrow_forwardSuppose that a basketball player’s success in free-throw shooting can be described with a Markov chain. If the player made the last free throw, then she is four times more likely to make the next free throw as miss it. If the player missed her last free throw, then she is equally likely to make or miss the next free throw. If she misses her first free throw, what is the probability she also misses her third and fifth free throw?arrow_forwardZD In Smalltown, 90% of all sunny days are followed by sunny days, and 80% of all cloudy days are followed by cloudy days. Use this information to model Smalltown's weather as a Markov chain.arrow_forward
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