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Morgan has the following utility function: u(x, y) = 5 ln(x) + 3y. Her income is given by I =15 and the prices originally are
Morgan has the following utility function: u(x, y) = 5 ln(x) + 3y. Her income is given by I =15 and the prices originally are px=2 and py=3.
(a) What are Morgan's Marshallian demands?
(b) How much of each good is Morgan currently consuming?
(c) What is the utility level that Morgan can achieve?
(d) Assume the price of x increases to px = 4, find Morgan's new levels of consumption.
(e) Find the total, substitution and income effects for good x caused by the price change. Consider this price change a "large" price change (px = px px = 4 2 = 2).
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