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Theory of Consumer Choice

Theory of Consumer Choice. Main Assumption. Homo- Economus The Economic Man Assume people are rational and make rational decisions That is, they “maximize” or “minimize” correctly. Consumer Problem. Maximize happiness (or utility) Constrained by prices in the market and their budget

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Theory of Consumer Choice

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  1. Theory of Consumer Choice

  2. Main Assumption • Homo-Economus • The Economic Man • Assume people are rational and make rational decisions • That is, they “maximize” or “minimize” correctly

  3. Consumer Problem • Maximize happiness (or utility) • Constrained by prices in the market and their budget • They have some function that describes their “happiness” or “utility” as an output where goods they consume are the input • Similar to a firm producing a good with various inputs

  4. Budget Constraint • Limit to two goods for simplicity (easily generalize to many goods) • Budget constraint • Limits the consumption bundles a consumer can afford • There is a trade off between consuming one good (means less of another) • Slope of the budget constraint • Rate at which a consumer can give up one good and buy the other • Equals the price ratios of the two goods • How far out the budget line is reflects income level

  5. Budget Constraint Quantity of Good A If spent all money on good A could buy 10 units Say Income = $100 Good B cost $20 Good A cost $10 10 Slope = rise/run = Q of A/Q of B = -10/5 = -2 Slope = -2 = Price B/Price A So it reflects the trade off b/w A and B Give up 2 of A for 1 of B If spent all money on good B could buy 5 units 5 Quantity of Good B

  6. Preferences: What You Want • Tells us what people prefer, what they like • Can be represented in a curve called an Indifference Curve • Shows the consumption bundles that give the same level of satisfaction/happiness/utility • All points on the curve have the same utility • Further out curves are “happier” curves (more is assumed to be better) • Slope of the indifference curve • Rate at which consumers are willing to trade off b/w two goods and keep same level of utility • Called Marginal Rate of Substitution

  7. Indifference Curves Quantity of Good A Points A,B,C all have same happiness/utility level associated with them b/c they are on the same Indifference Curve. D and E have same level also and both are equally better than A,B or C. A D E B IC2 MRS C IC1 Quantity of Good B

  8. Properties of Indifference Curves • Higher ones are preferred to lower ones • More is better • The slope downward • To stay at the same utility you can’t get more of both, then you’d be happier • They never cross • If they represent happiness/utility levels, then crossing would imply they had the same happiness level • They bow inwardly • Because of decreasing marginal satisfaction, initial unit of B is really good, so give up a lot of A, later on not so much

  9. IC’s Cannot Cross Quantity of Good A Since B is on both IC’s then B makes you just as happy as A and just as happy as C. Therefore C must make you just as happy as A, but this can’t be b/c C has more of both goods, and more is better. C A B Quantity of Good B

  10. Curvature of IC’s Quantity of Good A When you have only a little of B, its very valuable and you’ll give a lot of A up for it in order to stay just as happy. MRS is high. Good A/Good B Example of diminishing utility leading to changing MRS, and so IC’s bow inward. Once you have a lot of B its not as valuable, so you will only give up a little A for it in order to stay just as happy. Low MRS. Good A/Good B Quantity of Good B

  11. Extreme IC’s Perfect Substitutes Perfect Compliments Old Dollar Bill Left Shoe IC’s are right angled, more of one gives no more happiness without the other IC’s are straight lines: MRS is constant New Dollar Bill Right Shoe

  12. Optimal Choice • Given a budget, prices, and a utility function, what is the best consumption bundle to choose? • Budget curve is fixed • Highest IC that has at least one point on the budget line • The point where IC and budget line are tangent, or just touch. • Slope of IC equals slope of budget line • MRS = price ratios

  13. Optimal Consumer Choice Quantity of Good A Utility maximizing point Can’t afford this utility level Can do better than this level Quantity of Good B

  14. Optimal Consumer Choice II: Why Tangency Quantity of Good A Could afford this point, but could do better. IC is steeper than budget curve. So you’re willing to give up more of A for B than the market demands. So B is worth more to you at this point (relatively) than to the market, so giving up A and taking more B makes you better off and you can still afford it. So moving here makes you better off. Quantity of Good B

  15. Deriving Demand Curves • We can use indifference curves to derive our downward sloping demand curve • As one price changes (the good whose demand curve we wish to chart) the intercept of the budget curve changes • We find a new optimal point • Use these points to chart demand curve • Prices/Quantities demanded

  16. Constructing Demand Curves from IC’s Good A As price of B falls budget curve intercept goes out because could by more if spent all money on B. Good B Price of B P1 P2 P3 Quantity B

  17. Applications of IC’s • Could use to describe purchasing decisions (as we did here) • Could use to describe labor/leisure trade off as wages change (that is labor supply) • Could use to describe savings rates as interest rates change

  18. Similarities in Production • Production decisions have a similar nature to our consumer choice here • Instead of indifference curves we call them Iso-quant curves • Show trade off b/w two inputs that still produce the same output • Instead of budget lines have iso-cost curves • Show bundles on factor inputs that cost the same • Leads to the same type of decision • How do I produce • Previously we only looked at how much to produce

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