Consider the following game in normal form. Determine if there are any dominant strategy for each player. D E X Y (1,1) (2,2) (3,2) (3,3) (4.1) (3,4) (5,2) Z (2,3) (4,2) W (2,3) (4,1) (3,2)
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- Game theory problems For the game: row a b X Column у -3 2 4 -1 1. Does this game have a saddle point? 2. Find the optimal mixed strategy for each player. 3. What is the value of the game? 4. Interpret the solution. Please be as clear and legible as possible. Show and explain all the steps in detail. Thank you a lot.Over the span of a month, a school tracks student choices at lunch. They find that 56% of all students buy milk with lunch and 32% buy a piece of fruit. If 22% of all students buy both milk and fruit, which of the following represents the percent of students who buy neither? (1) 28% (3) 42% (2) 34% (4) 46%Firm BStrategy 1 Strategy 2Strategy 1: 28, 28 15, 35Firm AStrategy 2: 35, 15 20, 20Does Firm B have a dominant strategy? If so, which strategy?
- Indicate why the give method for running a simulation is not accurate.A bag contains 4 red marbles, 4 blue marbles, 6 yellow marbles, and 6 green marbles. If marbles are drawn one-by-one and not replaced, use 0-1 to represent a red marble, 2-3 to represent blue, 4-6 for yellow, and 7-9 to represent a green marble.ASAP PLEASE If your trading systerm has a losing percentage of 45%, how likely it is to have a series of four losses in a row? 1% 2.25% 45% 4.10%n-grouped data Tom's Electronics offers four models of cell phones (A, B, C, and D). Yesterday they sold 21 cell phones. (a) The models that were sold appear below. Complete the frequency distribution for the data. Model Model Frequency D CD A BAB B D BA D CD C C. BAB AD A C D. (b) There are four major phone plans available for these cell phone models. But not every plan is available for every model. The table below shows the plans available for the cell phone models. Phone plan Model Horizon Clear1 B and Max Data A, B, and C City Fone A and D How many cell phones sold at Tom's Electronics yesterday can use the Clear1 plan?
- Our ice machine is making ice in preparation for the game that starts at 7:00 P.M. The machine is monitored, and the amount of ice is recorded at the end of each hour. The results are in the table below. Time 12:00 P.M. 1:00 P.M. 2:00 P.M. 3:00 P.M. Pounds of ice 400 461 522 583 (a) Show that the data are linear. and the difference from 2:00 P.M. to 3:00 P.M. is Because these values are all --Select-- v The difference in pounds of ice from 12:00 P.M. to 1:00 P.M. is the function is linear. the difference from 1:00 P.M. to 2:00 P.M. is (b) Let t denote the time in hours since noon, and let I denote the pounds of ice made. Find a linear model for I as a function of t. I = (c) If 675 pounds of ice will be needed for the game tonight, will the ice machine produce enough ice by game time? O Yes O NoThe stock prices of two companies are given below. Find their Coefficient of variation suggest the best company for investment with justification. Company A(OMR) 40 38 42 40 39 39 43 40 39 40 Company B(OMR) 46 37 40 33 42 36 40 47 34 45What is meant by the statement that two variables are related? Choose the correct answer. OTwo variables are related when the value of one can be derived mathematically from the value of the other. Two variables are related when a scatterplot can be made of points using the two variables as values. OTwo variables are related when a change in one can be shown to cause a change in the other. OTwo variables are related when a discernible pattern exists between them.
- Suppose you have access to a database with the variables listed below. Choose two variables you are interested in exploring that may be related (a predictor and outcome). Which variable is your y (outcome) and which is your x (predictor)? *Hint: which one may predict the other? Example: hot weather may predict sunburns.Using Equation g >= 1-1/N, graph the relationship between the number of firms in the market, N, and probability, g, that the game continues from one period to the next, needed to sustain collusion in an indefinitely repeated game. What is the greatest number of firms for which collusion would be sustainable. if g = 0.95