Question: Old MathJax webview i need help you quickly i need solve only question 2 Q2. (50 points) Consider question 1. Now, answer the following questions.

Old MathJax webview

Old MathJax webview i need help you quickly i

i need help you quickly

Old MathJax webview i need help you quickly i

i need solve only question 2

Q2. (50 points) Consider question 1. Now, answer the following questions. a) (20 points) Explain why location of a driver is a stochastic process. b) (10 points Explain how we can model the time as "discrete time". c) (10 points) What would be the appropriate observation points (epochs) of location of a driver? Explain. d) (10 points) Define X, and write down the state space S. Q1. (50 points) Suppose a famous restaurant chain has three locations in Kuwait: Downtown location (labeled 1), Salmiya location (labeled 2) and Jahra location (labeled 3). The restaurant has a fleet of delivery drivers to serve its customers in all three locations. After making a delivery, a driver goes to the nearest location to make the next delivery to restaurant's customers. The restaurant's statistician has determined the following delivery requests from its customers: Of the calls to the Downtown location, 45% are delivered in the Downtown location, 30% are delivered in the Salmiya location, and 25% are delivered in the Jahra location; Of the calls to the Salmiya location, 40% are delivered in the Downtown location, 40% are delivered in the Salmiya location, and 20% are delivered in the Jahra location; of the calls to the Jahra location, 50% are delivered in Downtown location, 30% are delivered in the Salmiya location, and 20% are delivered in the Jahra location. a) (20 points) Explain how we can see location of a driver as a "Random Experiment". b) (10 points) Write down the sample space of this random experiment. c) (10 points) Write down the event that location of a driver is Salmiya or Jahra using set notation. d) (10 points) Write down the event that is disjoint (mutually excusive) to the event in part c. Q2. (50 points) Consider question 1. Now, answer the following questions. a) (20 points) Explain why location of a driver is a stochastic process. b) (10 points Explain how we can model the time as "discrete time". c) (10 points) What would be the appropriate observation points (epochs) of location of a driver? Explain. d) (10 points) Define X, and write down the state space S

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