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Math Statistics MATLAB: A Practical Introduction to Programming and Problem Solving

To create: A set of random matrix variables with descriptive names (e.g., ran2by2int, ran3by3double, etc.) for use when testing matrix functions. Store all of these in a MAT-file.

To create: A set of random matrix variables with descriptive names (e.g., ran2by2int, ran3by3double, etc.) for use when testing matrix functions. Store all of these in a MAT-file.

Solution Summary: The author describes how to create a set of random matrix variables with descriptive names for testing matrix functions. The script is saved and executed.

MATLAB: A Practical Introduction to Programming and Problem Solving

MATLAB: A Practical Introduction to Programming and Problem Solving

5th Edition

ISBN: 9780128154793

Author: Stormy Attaway Ph.D. Boston University

Publisher: Elsevier Science

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Chapter 9, Problem 7E

To determine

To create:

A set of random matrix variables with descriptive names (e.g., ran2by2int, ran3by3double, etc.) for use when testing matrix functions. Store all of these in a MAT-file.

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Chapter 9, Problem 6E

Chapter 9, Problem 8E

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A cellphone provider classifies its customers as low users (less than 400 minutes per month) or high users (400 or more minutes per month). Studies have shown that 40% of people who were low users one month will be low users the next month and that 30% of the people who were high users one month will high users next month. a. Set up a 2x2 stochastic matrix with columns and rows labeled L and H that displays these transitions b. After many months, how many % of the customers are high users

Determine the probability transition matrix ∥Pij∥ for the following Markov chains. Pleaseprovide the solutions step by step and provide a short explanation for each step. Let the discrete random variables ξ1, ξ2, . . . be independent and with thecommon probability mass function

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12. Robots have been programmed to traverse the maze shown in Figure 3.28 and at each junction randomly choose which way to go. Figure 3.28 (a) Construct the transition matrix for the Markov chain that models this situation. (b) Suppose we start with 15 robots at each junction. Find the steady state distribution of robots. (Assume that it takes each robot the same amount of time to travel between two adjacent junctions.)

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