Now suppose the government imposes a quantity tax of $t per lesson on consumers. System (4. A) above thus becomes: JQ=e-f(P+t) 1Q = 8 + hP (demand) (supply) 4.4 Let x = = []. Transform system 4. B into the matrix equation Ax = b. (system 4. B). Using your Ax = b equation in item 4.4 and matrix inversion, find the following values when e = 100, f = 2, h = 3, g = 0, and t = 10: 4.5. the new equilibrium price (P") and the new equilibrium quantity sold (Q") 4.6. the new equilibrium price faced by the consumer (Hint/note: Recall that the tax is imposed on consumers.)
Now suppose the government imposes a quantity tax of $t per lesson on consumers. System (4. A) above thus becomes: JQ=e-f(P+t) 1Q = 8 + hP (demand) (supply) 4.4 Let x = = []. Transform system 4. B into the matrix equation Ax = b. (system 4. B). Using your Ax = b equation in item 4.4 and matrix inversion, find the following values when e = 100, f = 2, h = 3, g = 0, and t = 10: 4.5. the new equilibrium price (P") and the new equilibrium quantity sold (Q") 4.6. the new equilibrium price faced by the consumer (Hint/note: Recall that the tax is imposed on consumers.)
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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4.4, 4.5, 4.6
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