Suppose you have $48 to spend on the two items in the graph below. Q books 4 A 1 2 6 8 Q movietickets If movies cost $8, which line represents your budget constraint? [ Select ] If books cost $12, which line represents your budget constraint? [ Select ] Suppose your budget constraint shifts from line C to line A. What has occurred? Suppose your budget constraint shifts from line A to line B. What has occurred? 3.

Suppose you have $48 to spend on the two items in the graph below. Q books 4 A 1 2 6 8 Q movietickets If movies cost $8, which line represents your budget constraint? [ Select ] If books cost $12, which line represents your budget constraint? [ Select ] Suppose your budget constraint shifts from line C to line A. What has occurred? Suppose your budget constraint shifts from line A to line B. What has occurred? 3.

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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The graph represents a budget constraint showing the purchases of Good X and Good Y. If the price of good X falls, then budget constraint will move from budget constraint
Refer to the graph below for next two questions: Quantity of good Y 18- 16- 14- 12 10- 8- 6 4- 2- $80 and $140 0 2 4 6 8 10 12 14 16 18 20 Quantity of good X For Budget constraint 1, the price of good X and the price of good Y could equal $100 and $120 $140 and $80 Budget constraint 2 $120 and $100 -Budget constraint 1 respectively.
Suppose you have $100 to spend on Skittles and M&Ms. The price of Skittles is $5.00 and the price of M&Msis $1.00.(a) Write the budget constraint and draw the budget constraint on a graph that has M&Ms on the verticalaxis. (b) Assuming you spend all of your money on skittles and M&Ms. If you bought 10 M&Ms how manySkittles did you purchase? (c) Suppose the price of skittles increases from $5.00 to $6.00. Rewrite the budget constrain and draw thenew budget line, including and indicating intercepts and the slopes. (d) Suppose the price of Skittles drops from $5.00 to $1.00. You are limited to only a maximum of 75skittles. Draw this new budget constraint on the same graph from your answers in part (a) and (c).
5. Your budget is spent on either food or entertainment, both being normal goods. Suppose there is a rise in the price of food. a) In what direction would the substitution effect push the consumption of food? [Hint: The substitution effect measures the effect of what on what? What is the sign of the effect? In which direction has the relative price of food changed? So in what direction will the consumption of food change?] b) In what direction would the income effect push the consumption of food? c) In what direction would the substitution effect push the consumption of entertainment? d) In what direction would the income effect push the consumption of entertainment? e) If you know that consumption of entertainment falls, what would you conclude about the relative magnitudes of the income and substitution effects?
Q6) Utility Ratio and Consumption Maximization A consumer downloads 3 movies and 4 apps per week. Suppose the price is $2 per movie and $2 per app, and the marginal utility for this consumption level is 6 for a movie and 8 for an app. Instructions: Round your responses to one decimal place. a. Calculate, show the formula, marginal utility per dollar. ..Per movie ......Per app b. Is this optimal consumption? c. If not, how should they change their consumption to maximize?
The diagram below illustrates Olive's optimal combination of calamari C0, and shrimp cocktail, S0, given the budget constraint B0. In addition the diagram illustrates the optimal combination of calamari and shrimp cocktail, C1 and S1, that would exist as a result of an increase in the price of calamari. On this diagram indicate: a. The income and substitution effects. (Also draw the hypothetical budget constraint Bh) b. What type of commodity is calamari?
1. Suppose Frank enjoys traveling and his utility is a function of the number of airplane trips he takes and the number of bus rides he takes. His utility function is given by U(b,p) = 3b0-4p0.8. A trip on a plane costs $400, a trip on the bus costs $50 and Frank has $3,000 to spend on travel. a. Draw Frank's budget line on a graph with bus trips on the vertical axis. b. Calculate AND INTERPRET the slope of Frank's budget line. c. Draw a representative indifference curve on your graph and provide a function that describes the slope of this indifference curve (i.e., find Frank's marginal rate of substitution). What is the INTERPRETATION of the marginal
Please find the attachment.
Draw YOUR indifference curve for the consumption of two goods (you pick the goods – be creative!) Make sure to include labels. Why did you choose these two goods? Why do you view these as being a tradeoff? Carefully explain why the indifference curve has the shape you created. (Hint: Discuss the slope. What it means and how it changes) Determine a budget that will be allocated towards your consumption of these two goods. Given the budget, prices for the goods, and your preferences, how will you find the utility-maximizing combination? Give an intuitive answer as well as a graphical answer (make sure to label the graph accordingly).
Graham brings $20 to his local college hockey game in order to purchase cheeseburgers and seltzer. The following diagram presents his budget constraint: CANS OF SELTZER 10 6 B 5 4 3 r 0 1 2 BC 4 5 6 CHEESEBURGERS 7 According to the diagram, cheeseburgers cost $ 8 9 10 BC each, and seltzer costs $ (?) per can. Adjust the diagram to show how Graham's budget constraint would change if the price of seltzer decreased. (Assume the price of cheeseburgers and Graham's income remain the same.) Note: Select either end of the curve on the graph to make the endpoints appear. Then drag one or both endpoints to the desired position. Points will snap into position, so if you try to move a point and it snaps back to its original position, just drag it a little farther.
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2) Suppose you have $400 that you can spend on goods 1 & 2. If the price of good 1 is $40, while the price of good 2 is $80, draw a budget line to illustrate your budget constraint (place good 1 on the horizontal and good 2 on the vertical axis). Make sure you label the axes. Also, calculate the slope of this budget line. Slope =