(a) Player 1 owns a piece of land and values the land at $10,000. Player 2 is a sub-dividerwho can develop the land and increase its worth to $20,000. Player 3 is a sub-divider whocan develop the land and increases its worth to $30,000. There are no other prospectivebuyers.(1) Find the characteristic function for this game.(i) Find and interpret the core of the game.

Answered: Image /qna-images/answer/147db160-b548-44ce-95a8-b3b3309476b6.jpg

Answered: (a) Player 1 owns a piece of land and…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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The time to complete a race is a latent or hidden variable for the ordinal variable for 1st, 2nd, and 3rd place. True False
Give correct answer with neat and clean explanation
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%
Sports agent operates a stadium. The ticket price for attending a match is 14 OMR, the average attendance at recent games has been 9500. A market survey indicates that for each rial the ticket price is decreased, the average attendance increased by 1000 attendee.(a) Find the revenue function in terms of ticket price.(b) Find the ticket price that maximizes the revenue.(c) What is the ticket price –that is so high- that nobody will attend the match?
The owner of a skating rink rents the rink for parties at $800 if 40 or fewer skaters attend, so that the cost per person is $20 if 40 attend. For each 5 skaters above 40, she reduces the price per skater by $0.50. (a) Construct a table that gives the revenue generated if 40, 50, and 60 skaters attend. No. of skaters Total Revenue 40 50 60 20 19 18 Price per Skater $800 $950 $ 1080 (b) Does the owner's revenue from the rental of the rink increase or decrease as the number of skaters increases from 40 to 60? lo The revenue increases. The revenue decreases. (c) Write the equation that describes the revenue for parties with x groups of five skaters more than 40 skaters. R(x) = (20-0.5x) (40+5x) (d) Find the number of skaters that will maximize the revenue. skaters (e) Find the maximum revenue. $ (f) When the revenue is at the maximum possible, what price is paid per skater? $
You take a 20-question multiple-choice exam.Each question has 4 possible answers (only one of which is correct). Youneed at least 60% to pass the course. (b) If you eliminate a choice that seems impossible to you by how much yourluck will increase? (c) Give the response distribution functioncorrect totals for the strategy in (c) and draw its graph. Give themedian number of your correct answers.
Matching options: 1. x1y1 + x2y2 + x1y3 + x2y4 + x1y2 + x2y1 + x1y4 + x2y3 2. x1y1 + x2y2 + x1y2 + x2y1 + x1y3 + x2y4 + x1y4 + x2y3 3. x1y1 + x2y1 + x1y2 + x2y2 + x1y3 + x2y3 + x1y4 + x2y4 4. y1x1 + y1x2 + y1x3 + y1x4 + y2x1 + y2x2 + y2x3 + y2x4 5. y1x1 + y2x1 + y1x2 + y2x2 + y1x3 + y2x3 + y1x4 + y2x4 6. x1y1 + x1y2 + x1y3 + x1y4 + x2y1 + x2y2 + x2y3 + x2y4
RABCD X₁ 12 20 2 A researcher is interested in seeing if listening to a political debate changes anxiety scores among people. The researcher knows of no previous research that would predict whether anxiety scores would be raised or lowered. The researcher gathers a sample of n = 4, and gives these participants an anxiety test before and after listening to the political debate. Below are the data (anxiety scores) at time one (X₁) and time two (X₂) for all participants. Participant 10 10 X₂ 28 24 26 18 b.) Is this a one or a two-tailed test? a.) State the researcher's null and alternative hypotheses (using symbols OR everyday language): c.) Find the critical value (alpha = .05) d.) Compute the observed test statistic (remember to show your work) 5 e.) Based on the information above, what is your statistical conclusion? f.) Describe briefly what we can conclude in practical terms 6 g.) Based on the results above, calculate a Cohen's d and interpret what this tells us about the difference…
3. The point guard of a basketball team has to make a decision about whether or not to shoot a three- point attempt or pass the ball to another player who will shoot a two-point shot. The point guard makes three-point shots 30 percent of the time, while his teammate makes the two-point shot 48 percent of the time. X; 3 0 P(x;) 0.30 0.70 X; 2 0 P(x;) 0.48 0.52 a. What is the expected value for each choice? b. Should he pass the ball or take the shot himself? Explain.

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