Question

In: Economics

Suppose there are 3 people: Jane, Josh, and Jun. They start at point A, which gives...

Suppose there are 3 people: Jane, Josh, and Jun. They start at point A, which gives a payoff of {2,3,1}. Should they move to point B (payoff of {6,4,2}) or point C, which gives {3,3,4}. (a) Explain how both point B and point C represent a Pareto Improvement. (b) Suppose through trade, the 3 people end up at point C. Would they vote to move to point B? Explain why this is not a Pareto Improvement.

Solutions

Expert Solution


Related Solutions

Suppose that a lecturer gives a 10-point quiz to a class of five students. The results...
Suppose that a lecturer gives a 10-point quiz to a class of five students. The results of the quiz are 3, 1, 5, 9, and 7. For simplicity, assume that the five students are the population. Assume that all samples of size 2 are taken with replacement and the mean of each sample is found. Questions: Calculate the population mean and standard deviation Suppose that you obtain at least 20 random samples of size 2. From data obtained by you,...
Two people start at rest from the same point on a circular track of radius R...
Two people start at rest from the same point on a circular track of radius R = 20 m. Person #1 runs counterclockwise around the track with a con- stant angular acceleration of α1 = 0.0010 rad/s2. At the same time, Person #2 runs clockwise around the track with a constant angular acceleration of α2 = 0.0025 rad/s2. Determine the speed of each person when they meet for the first time after they start running. I know from the class...
Programming language in Python Suppose, for Jane, n1 = 3, n2 = 4, and n3 =...
Programming language in Python Suppose, for Jane, n1 = 3, n2 = 4, and n3 = 5. Also suppose, Jane iterates the number from 1 to 15. At the beginning, Jane sets count to 0, and then proceeds iterating the number from 1 to 15 and for each iteration does the following: for 1, count is increased by 1 because it is not divisible by 3, 4, and 5; count is now: 1 for 2, count is increased by 2...
1) Suppose you start at a point and every minute you flip a coin. If the...
1) Suppose you start at a point and every minute you flip a coin. If the coin is head you move 1 foot north. If it is tails you stay in the same spot. A) At n minutes, what is the exact probability distribution of the number of feet north you have moved. B) What is the standard deviation of the number of feet you have moved. C) After 2000 minutes what is the approximate probability you have moved between...
At which point in the history of mankind did societies start to experience the need to...
At which point in the history of mankind did societies start to experience the need to develop property rights? Stone Age Agricultural Age Industrial Age Information Age The exact time point cannot be easily established by historians.
Jun 4 Willem Corporation purchased $4,000 worth of merchandise, terms 3/10, n/30, FOB shipping point, from...
Jun 4 Willem Corporation purchased $4,000 worth of merchandise, terms 3/10, n/30, FOB shipping point, from Cate Corporation. The cost of the merchandise to Cate was $2,600. 6 The appropriate party paid shipping costs of $150. 10 Willem returned $700 worth of goods to Cate for full credit. The goods had a cost of $450 to Cate and were placed back into inventory. 12 Willem paid Cate the outstanding balance. Required Prepare the journal entries to record these transactions in...
An instructor gives a 100 point exam which grades are normal distributed. the mean is 66...
An instructor gives a 100 point exam which grades are normal distributed. the mean is 66 and the standard deviation is 8. If there are 12% A, 10% B, 60% C, 10% D, and %8 F. find the scores and then divide the distribution into those categories. Suppose 50 students were selected from a class who took the exam in the above problem. What is the probability the class average was a 65 and a 67?
An instructor gives a 100-point test in which the grades are approximately normally distributed. The mean...
An instructor gives a 100-point test in which the grades are approximately normally distributed. The mean is 65 points and the standard deviation is 12 points. a. What is the lowest possible score to qualify in the top 5% of the scores? b. If 500 students took the test, how many students received a score between 60 and 80 points? ( I hope the solution to the questions can be provided as well )
Which of the following statements is not true? Select one: a. In late adulthood, people start...
Which of the following statements is not true? Select one: a. In late adulthood, people start to lose nerve cells. b. In late adulthood, people show slowed nerve impulse transmission. c. In late adulthood, there is a decrease in nerve conduction velocity. d. All of the above are true. Question 2 Not yet answered Marked out of 1.00 Flag question Question text Using Figure 1, the neural processes that convey incoming messages toward the neuron cell body are indicated by...
Some people think that a “strong dollar” should be a point of national pride. Suppose that...
Some people think that a “strong dollar” should be a point of national pride. Suppose that the value of the dollar were to rise relative to foreign currencies; that is, a dollar could buy more units of foreign currencies than before. What impact would that have on consumers and businesses that buy imported goods?
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT