Abstract
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1.
Elasticities are always independent of the unit of measurement.
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2.
The point elasticity and the arc elasticity of a linear demand function are always identical.
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3.
The value of the price elasticity of a demand function \(x(p)=\frac{10}{p}\) always equals 10.
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4.
The price elasticity of a supply function is influenced by the production functions of the firms supplying in the market.
Market research has measured the following market demand function: \(x(p)=1{,}000-300\,p\). The market supply function is \(y(p)=\alpha+100\,p\), with \(-\frac{1{,}000}{3}<\alpha<1{,}000\).
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1.
The price elasticity of demand is constant.
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2.
The market demand in equilibrium reacts inelastically to changes in the price
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3.
The market supply reacts inelastically to changes in the price if α > 0.
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4.
The market supply in equilibrium reacts elastically to changes in the price if α < 0.
Thilo wants to consistently spend half of his income on apparel.
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1.
The income elasticity of his demand for apparel is (in absolute terms) 0.5.
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2.
The price elasticity of his demand for apparel is 0.
Carl wants to spend a constant percentage of his income on apparel.
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3.
The income elasticity of his demand for apparel is (in absolute terms) 0.5.
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4.
The price elasticity of his demand for apparel is 0.
Notes
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Of course, this only holds if we assume that the price elasticity of supply in equilibrium (\(\epsilon^{y}_{p}(p^{A^{*}})\) and \(\epsilon^{y}_{p}(p^{B^{*}})\)) is identical in all countries.
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Kolmar, M., Hoffmann, M. (2018). Elasticities. In: Workbook for Principles of Microeconomics . Springer Texts in Business and Economics. Springer, Cham. https://doi.org/10.1007/978-3-319-62662-8_13
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DOI: https://doi.org/10.1007/978-3-319-62662-8_13
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