Q39. Create your own question according to the information below. Using the budget constraint, Px*X+ Py*Y 1, assume that income is 100 TL. There is a pivoting to outwards which takes us from budget constraint I, to budget constraint I. a) Choose Y, Y3 and X, by yourself. According to these numbers, what will Px and Py be? Y 2 Y% = Y2 = Then, for , what is Px = Py = Then, for , what is Px = Py = X 1

Q39. Create your own question according to the information below. Using the budget constraint, PxX+ PyY 1, assume that income is 100 TL. There is a pivoting to outwards which takes us from budget constraint I, to budget constraint I. a) Choose Y, Y3 and X, by yourself. According to these numbers, what will Px and Py be? Y 2 Y% = Y2 = Then, for , what is Px = Py = Then, for , what is Px = Py = X 1

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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I am not sure how to start solving the M'. Need some guidance on this so I can also plot in a graph. TY
a. Create a graph with X on the horizontal axis and Y on the vertical axis. The equation of the budget constraint is: 5X + 10Y = 500 We can rearrange this to solve for Y: Y = (500 - 5X)/10 b. Plot a graph with the point (50, 25), where they spend half their income on each good. c. If the household income doubles to Rs. 1,000, the new budget constraint would be: 5X + 10Y = 1000 Rearranging for Y: Y = (1000 - 5X)/10 d. If after the change the household spends Rs. 200 on Y and Rs. 800 on X, we can plug these values into the budget constraint to solve for X and Y: 5X + 10Y = 1000 5(800) + 10(200) = 1000 This equation is not satisfied, so we can conclude that the household cannot spend Rs. 800 on X and Rs. 200 on Y with the new budget constraint.
Use the following information to answer questions 1 through 8: A student has a monthly budget of $120 to spend on either burritos, which cost $6 each, or sodas, which cost $4 each. 1. What is the largest number of burritos that the student could afford to purchase in one month? 2. What is the largest number of sodas the student could afford to purchase in one month? 3. Draw the student's budget constraint. Put burritos on the x-axis and sodas on the y-axis. 60+ -50 40 -30 -20 -10+ 10 20 30 40 50 60
If the consumer's budget constraint is given by 4P + 2B = 50 where P is Pizza and B is Burgers, the following bundles of Pizza and Burger would be on the budget constraint: P = 5; B = 10 P = 2; B = 21 P = 10; B = 20 %3D P = 2; B = 24
will thumbs up solution, thank you :) Consider a consumer with an income of M = 200 in an economy with 2 goods. Let the prices be p1 = 7, and p2 = 12, respectively. Define the budget set facing the consumer. In a well labelled diagram, illustrate the budget set for the consumer. Find two bundles, (x1,x2) and (y1,y2) that the consumer can afford. Can the consumer afford the average of the two bundles in your example? Why or why not? Suppose the price of good 2 decreases to p2(prime) = 15. Can the consumer afford the two bundles you described before now? Why? Thank you
Suppose you are given the following information for a particular individualconsuming two goods, a and b: Pa = $5, Pb = $6, MUa = 100, MUb = 200, and income (m) = $200.a) Sketch the budget set. What is the slope of the Budget Line? What are maximal possibleconsumptions of a and b?b) What is the MRSab for the two goods?c) Is this person maximizing her utility? How can you tell?d) Should she consume more of good a or of b? Explain.e) Why can’t you tell what her optimal bundle is? Explain.
- Assume an individual has quasilinear preferences of the form U(x1,x2) = 3x1¹2 + 2x2. If the price of Good 1 is $1 and the price of Good 2 is $2, how many additional units will the individual consume of Good 2 if her income increases by $1, assuming we're at an interior optimum? A. B. C. D. The individual's consumption of Good 2 will increase by 1/2 unit. The individual's consumption of Good 2 will increase by 1 unit. The individual's consumption of Good 2 will decrease. The individual's consumption of Good 2 will not change.
b ) Suppose a household is faced with the choice between consuming gasoline ( G ) and all other goods ( OG ) . Today the household consumes 800 liter of gasoline a year. Suppose then that a gasoline price increase is perfectly compensated by a wage increase . If the family followed the utility maximization model , how would this affecti their consumption of gasoline ? Explain by using a figure .
George enjoys bananas and leisure. He sleeps 8 hours per day. Of the remaining 16 hours, for each hour he works he is paid 2 bananas. He also receives 6 bananas in dividends but has to pay 6 bananas in taxes. Draw George’s budget constraint (put consumption on the vertical axis and leisure on the horizontal). Make sure to show the vertical and horizontal intercepts as well as the slope. Now suppose that George chooses to work 6 hours per day. Find how many hours o f leisure and how many bananas he will consume, and show his optimal choice on the budget line using an indifference curve. Suppose that the government uses some of the taxes to give back to George income assistance of 4 bananas. Show the impact of the measure on George’s budget constraint Use an indifference curve to show George’s new optimal allocation and explain what will happen to his consumption of bananas and leisure if both are normal goods. The graphs below shows the behaviour of consumption of durables and…
Answer question 3
John has $300 as income and he uses his income only for apples and bananas. If he uses his income only for apples, he can buy 10 pounds. If he uses his income only for bananas, he can buy 15 pounds. Which one is the correct formula for his budget constraint when X=pounds of apples, Y=pounds of bananas and the prices are per pound? a) More information is needed to answer the question. b) 15X + 10Y = 300 c) 10X + 15Y = 300 d) 20X + 30Y = 300 e) 30X + 20Y = 300
George enjoys bananas and leisure. He sleeps 8 hours per day. Of the remaining 16 hours, for each hour he works he is paid 2 bananas. He also receives 6 bananas in dividends but has to pay 6 bananas in taxes. Draw George’s budget constraint (put consumption on the vertical axis and leisure on the horizontal). Make sure to show the vertical and horizontal intercepts as well as the slope. Now suppose that George chooses to work 6 hours per day. Find how many hours o f leisure and how many bananas he will consume, and show his optimal choice on the budget line using an indifference curve. Suppose that the government uses some of the taxes to give back to George income assistance of 4 bananas. Show the impact of the measure on George’s budget constraint Use an indifference curve to show George’s new optimal allocation and explain what will happen to his consumption of bananas and leisure if both are normal goods. The graphs below shows the behaviour of consumption of durables and…