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Presume David spends his income (I) on two goods, x and y, whose market prices are px and py, respectively. His preferences are represented by the utility function u(x;y) = lnx + 2lny (MUx = 1=x;MUy = 2=y).
1. Derive his demand functions for x and y. Are they homogeneous in income and prices?
2. Assuming I = $60 and px = $1, graph his demand curve for y.
3. Repeat part (b) for the case in which px = $2.
What is the short-run profit-maximizing policy of a monopolistically competitive firm and how is the long-run equilibrium of monopolistic competition like that of perfect competition? also give example.
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This line is aimed at the low end of the market and isn't constructed on a wheel base. Writing instruments. This line includes mechanical pens and pencils which are sold to the middle-market segment between the low-end products such as Bic and hi..
Presume technology improves and that workers are not the same (as opposed to what we discussed in class). Some are high skilled (like those with a college degree) and some are low skilled (like those with a high school degree).
suppose the hotel in the lecture example raised its price from 30 to 30.50. with the new price the hotel expects 96
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suppose a firm has the following demand equationq 1000 acirc? 3000p 10awhere q quantity demandedp product price in
Chris eats one hamburger and washes it down with one beer. He will not consume an additional unit of one item without an additional unit of the other.
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