Consumers choice theory assumes that consumer are rational but we observe a person behaving differently in apparently similar situations. Is it realistic to think that we account for rational behaviour in every situation?
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- Why tY not substituted for T?Im. aminmagmaycempany Cemsumens by Ht dagsand Hlambursens. The fived basbet. Cemsints oflo Hat dogs and 6 Homburgere A Ret dog cot $3 n 2o06 amd $5.pin 2007. A Homburcer cet 5 m 2006.omd $6in 2o07 Colulate CPTE +Th200615 relected he bove 2006 omd 2007. and what is the imeotion rote betweem 2006 amd 2007please only do: if you can teach explain each partc: what does it mean? can you show graphs: show WARP : If the consumer’s wealth is high enough that both bundles can buy with both prices then WARP violates If the consumer may not be spending all of her wealth, are her choices consistent withthe Weak Axiom of Revealed Preference (or is it impossible to determine)?: If the consumer’s wealth is high enough that both bundles are aordable atboth prices then WARP violates. why? Therefore, it is notpossible to know
- Suppose an indinidual has the following utility finction Urey)-2+2" writh a strictly ineveaseng morrginal rate of substitntion. and income of 3 The price of y is $4 CPpi ) The intial price of x is $lcre=) and then increases to 3 px=3). Find the chonge in the quantidy consumed of X.IHow much of the chonge is the income effect? How much by the Substitution effect? Evplan in Econ terms erplainedl byConsumer bas the form u (w) - [w. she ini tially has' wealth 'of 425 and with prodabi lity ia and willl de warth $o with probadly' or8. Snauer the falkwing uetims: ex lottery Hicket that will be worth $5 Ô blhat iū er expertad whility? O What is the lowest orice that ohe is willing acept in of der for her to sall her ick to? (That is, what is er certainty equivalan cE) of thuis lotteny? o Calculate her rirk pe mium (RP) ef Hhis lottery.fonsumer's demand xy for two different and the consumer's in come is $72. different Consumer's demand xy for chosen to maximize two the శ్రిందికి goods are x² lefility function The per respectively unit of , and the Consumer's in come is $7 x and y are $3and $4. 22,2 © telrite out the fagrangean for the Constrained maximization problem © Find the utility maximizing demands for both goods and he Larange multiplier, 2 o What is the change in consumer's ufility if income Changes from $72 to $75
- Anya is awake for 100 hours per week. Using onediagram, show Anya's budget constraints ii sheearns $12 per hour, Sl6 per hour, and $20 per hour.Now d raw indifference curves such that Anya'slabor-suppl}' curve is upward-sloping whenthe wage is between $12 and $16 per hour andbackward-sloping when the wage is between $16and S20 per hou.tCan Entreprenuership be thougth?ilable Paragraph H AaBbCсD AabbCcDc AaBbC, AaBbCcE Normal 1 No Spac... Heading 1 Heading 2 Consider a consumer with the following utility function: U(x1, x2)=(x1+4) (x2 + 6) for x1, x2 20 with the accompanying budget constraint: p1x1 +p2x2=Y where p1, p2, Y>0 Styles b) c) For Replace Select- Editing a) Show that the utility function is strictly increasing in x1 and x2. For a given level of utility U, derive the marginal rate of substitution between good 1 and good 2. Find the optimal choice of x1 and x2 when the consumer maximizes his/her utility. Create and Share Request Adobe PDF Signatures Adobe Acrobat A ENG Add-ins Add-i 9:56 PM 12/15/2023 1009
- The only Sourceb a inCcme available to Ansen, a lexct heo8tudent e ucc hex monthly Stipend (m) frem her parents. neither Sarces ner borrows. A5 SU BAsuming 8he Spende al her inceme ont only tub gords fora (f) ans clothes (C), with Pe ns PC being the rices Atwo ginsas respectical lond autilim functim.et the form. haveing 2 unhe en PSSuming gord f is ftn on the Vertical axis, pwauck, a S ketch ot her budget Conshaint and determine the slope. ( Find Doreen's monthly equuhbrium deman d function fer both yonra. with Pf ans pe gicen as 12 and ei5 Tespectively and Censum inceme t ¢300, calculate the equilibrium quan Hh er both grsd expression foy Doreen budget Cen8traintBetty is looking for a job. She considers job opportunities intwo cities. Bettyís utility is given by y- x, where y is the lifetime income andx is the amount spent on buying a house. The income from City 1 fluctuatesalthough the house price is stable. On the contrary, the income from City2 is stable while the house price fluctuates. If she moves to City 1, Bettycan earn a lifetime income y1 with probability alpha and 1 + y1 with probability1-alpha . The house price in City 1 is x1. Moving to City 2 means that Bettycan earn an income of y2. However, the house price is x2 with probabilitygamma and 1 + x2 with probability 1-gamma . Do the following: (a) Write down theexpected utilities associated with living in the two respective cities, i.e., V1and V2. (b) Derive the condition under which Betty chooses City 1.heABCCompanyLtd.HasapproximatedthemarginalrevenuefunctionforoneofitsproductsbyMR=20x – 2x 2 .ThemarginalcostfunctionisapproximatedbyMC=81 – 16x+x 2 .Determinetheprofitmaximizingoutput,thetotalprofit,thetotalrevenuefunction,anddemandfunction