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Daphne's initial situation is (px, py, w) = (4, 9, 100), but then, due to a breakdown in the supply chain, the price of good
Daphne's initial situation is (px, py, w) = (4, 9, 100), but then, due to a breakdown in the supply chain, the price of good y increases from 9 to 16. Using the indirect utility function, find how much more income Daphne would need to feel completely compensated for the price rise. The IUF is below I think? The original equation was u(x,y) = -1/(2x^2) - 1/(2y^2) contrained by X(Px) + Y(Py) = w
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