Tary notes that an electronics stare is affenng a flat $20 aff all prices in the store Tony reasons that he is better off if he buys something with a price of SS0 than samething with a price of $S00 because it would represent a larger discount as a percentage of the price This Is. 35 Select ane O& Aatianal chaice because saving 40% is better than saving 48. O& Trug Tory would slso be better off if he didn't spend so much Oc False savng S20 is saving $20. Od The proper applcation of Cost-Benefit Principle NEXT PAGE

Tary notes that an electronics stare is affenng a flat $20 aff all prices in the store Tony reasons that he is better off if he buys something with a price of SS0 than samething with a price of $S00 because it would represent a larger discount as a percentage of the price This Is. 35 Select ane O& Aatianal chaice because saving 40% is better than saving 48. O& Trug Tory would slso be better off if he didn't spend so much Oc False savng S20 is saving $20. Od The proper applcation of Cost-Benefit Principle NEXT PAGE

Principles of Economics 2e

2nd Edition

ISBN:9781947172364

Author:Steven A. Greenlaw; David Shapiro

Publisher:Steven A. Greenlaw; David Shapiro

Chapter6: Consumer Choices

Section: Chapter Questions

Problem 1SCQ: Jeremy is deeply in love with Jasmine. Jasmine lives where cell phone coverage is poor, so he can...

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The rules of politics are not always the same as the rules of economics. In discussions of setting budgets for government agencies, there is a strategy called closing the Washington Monument. When an agency faces the unwelcome prospect of a budget cut, it may decide to close a high-visibility attraction enjoyed by many people (like the Washington Monument). Explain in terms of diminishing marginal utility why the Washington Monument strategy is So misleading. Hint: If you are really trying to make the best of a budget cut, should you cut the items in your budget with tile highest marginal utility or line lowest marginal utility? Does the Washington Monument strategy cut the items with the highest marginal utility or line lowest marginal utility?
Draw Maries budget constraint with pies on the horizontal axis and magazines on the vertical axis. What is the slope of me budget constraint?
If the price of a magazine is 4 each, what is the maximum number of magazines she could buy in a week?
Praxilla, who lived in ancient Greece, derives utility from reading poems and from eating cucumbers. Praxilla gets 30 units of marginal utility from her first poem 27 units of marginal utility from her second poem 24 units of marginal utility from her third poem, and so on, with marginal utility declining by three units for each additional poem. Praxilla gets six units of marginal utility for each of her next three cucumbers consumed, five units of marginal utility for each of her next three cucumbers consumed, four units of marginal utility for each of the following three cucumbers consumed, and so on, with marginal utility declining by one for every three cucumber consumed. A poem costs three bronze coins hut a cucumber costs only one bronze coin. Praxilla has 18 bronze coins. Sketch Praxillas budget set between poems and cucumbers, placing poems on the vertical axis and cucumbers on the horizontal axis. Start off with the choice of zero poems and 18 cucumbers, and calculate the changes in marginal utility of moving along the budget line to the next choice of one poem and 15 cucumbers. Using this step-by-step process based on marginal utility, create a table and identify Praxillas utilityâ€”maximizing choice. Compare the marginal utility of the two goods and the relative prices at the optimal choice to see if the expected relationship holds. Hint: Label the table columns: 1) Choice, 2} Marginal Gain from More Poems, 3) Marginal Loss from Fewer Cucumbers, 4) Overall Gain or Loss, 5) Is the previous choice Optimal? Label the table rows: 1) 0 Poems and 18 Cucumbers, 2) 1 Poem and 15 cucumbers, 3) 2 Poems and 12 cucumbers, 4) 3 Poems and 9 Cucumbers, 5) 4 Poems and 6 cucumbers 6) 5 Poems and 3 Cucumbers, 7) 6 Poems and 0 Cucumbers.
Jeremy is deeply in love with Jasmine. Jasmine lives where cell phone coverage is poor, so he can either call her on the land-line phone for five cents per minute or he can drive to see her, at a roundâ€”trip cost of 2 in gasoline money. He has a total of 10 per week to spend on staying in touch. To make his preferred choice, Jeremy uses a handy utilimometer that measures his total utility from personal visits and from phone minutes. Using the values in Table 6.6, figure out the points 011 Jeremys consumption choice budget constraint (it may be helpful to do a sketch) and identify his utility-maximizing point.
a. A young connoisseur has $600 to spend to build a smallwine cellar. She enjoys two vintages in particular: a 2001French Bordeaux (wF) at $40 per bottle and a less expensive 2005 California varietal wine (wC) priced at $8. Ifher utility is U (wF, wC))=wF2/3 w C1/3 ,then how much of each wine should she purchase?b. When she arrived at the wine store, this young oenologistdiscovered that the price of the French Bordeaux hadfallen to $20 a bottle because of a decrease in the valueof the euro. If the price of the California wine remainsstable at $8 per bottle, how much of each wine shouldour friend purchase to maximize utility under thesealtered conditions?c. Explain why this wine fancier is better off in part (b)than in part (a). How would you put a monetary value onthis utility increase?
Suppose seller decreas price by 10% then hiw total revene will affect when ed =1.5 or ed=0.5 or ed=1
)ncob buys only milk and cookies.a. In yeor 1, Jocob earns $100, milk costs $2 perqua rt, and cooki es cost S4 per dozen. Ora\"•jacob's budget constraint.b. Now suppose that a ll prices increase by10 percent in yeor 2 ond !hot jacob's salaryincreases by 10 percent as well. Draw jacob'sn<:w budget constraint. How would Jacob'soptimnl combination of milk and cookies in year 2compare to his optimal combination in year 17
I NEED HELP WITH PART B! (a) A consumer has utility u(x,y,z) = ln(x) + 2ln(y) + 3ln(z) over the three goods, x,y and z and pz=1. Optimally she consumes 30 units of z. What is her income? How much money does she spend on x? (HINT: MUx = 1/x, MUy= 2/y, MUz = 3/z and remeber the "equivalent bang for the buck" condition). (b) Forget about (a). Suppose you have t= 29 hours in total to spend on 3 projects X,Y and Z to make some money. If you spend x hours on project X, you make 2 sqrt(x) dollars; If you spend y hours on project Y, you make 3 sqrt(y) dollars; If you spend z hours on project Z, you make 4sqrt(z) dollars; Writing down your "utility function" u(x,y,z) and the constraint, solve the utility maximization problem; what is the optimal amount of time to spend on x? on y? on z?
Mega Partner is selling two products Marker(m) and Eraser(e) and their budget is given with thefollowing equation: 15Qe+ 30Qm= 3000. Now answer the following questions. I. Draw the budget line for Mega PartnerII. What would be the highest amount spend on Marker with the existing budgetIII. If Total budget increases to 4500 what would be the new budget line (use diagram)IV. If Price of the Marker becomes 15, how this changes the existing budget line keeping allthe values remain same.
Let MUA = z = 10 − x and MUB = z = 21 − 2y, where z is marginal utility per dollar measured in utils, x is the amount spent on product A, and y is the amount spent on product B. Assume that the consumer has $10 to spend on A and B—that is, x + y = 10. How is the $10 best allocated between A and B? How much utility will the marginal dollar yield?
ASAP While we re applying decision rule lets say we come to the point that the Marginal utility per dollar for good A is 4U and for good B is 4U and the price of A is 4 dollar and B is 5 dollar and the our remaining budget is 4 dollar (let say we have 2 good ) then for that situation if we buy good A our total utility remain same ?PLEASE ANSWER JUST MY SCENİRO DONT GİVE GENERAL DEFİNİTİON