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The elasticity of intertemporal substitution is defined in a non- stochastic model with interest rate R as: €¹ = C2/C1d(C₁/C₂) dR/R Show that with power utility u(c) = c, the intertemporal substitution elas- ticity is equal to 1/7. (Hint: differentiate the first-order conditions). The elasticity of intertemporal substitution is defined in a non- stochastic model with interest rate R as: €¹ = C2/C1d(C₁/C₂) dR/R Show that with power utility u(c) = c, the intertemporal substitution elas- ticity is equal to 1/7. (Hint: differentiate the first-order conditions). The elasticity of intertemporal substitution is defined in a non- stochastic model with interest rate R as: €¹ = C2/C1d(C₁/C₂) dR/R Show that with power utility u(c) = c, the intertemporal substitution elas- ticity is equal to 1/7. (Hint: differentiate the first-order conditions). The elasticity of intertemporal substitution is defined in a non- stochastic model with interest rate R as: €¹ = C2/C1d(C₁/C₂) dR/R Show that with power utility u(c) = c, the intertemporal substitution elas- ticity is equal to 1/7. (Hint: differentiate the first-order conditions). The elasticity of intertemporal substitution is defined in a non- stochastic model with interest rate R as: €¹ = C2/C1d(C₁/C₂) dR/R Show that with power utility u(c) = c, the intertemporal substitution elas- ticity is equal to 1/7. (Hint: differentiate the first-order conditions). The elasticity of intertemporal substitution is defined in a non- stochastic model with interest rate R as: €¹ = C2/C1d(C₁/C₂) dR/R Show that with power utility u(c) = c, the intertemporal substitution elas- ticity is equal to 1/7. (Hint: differentiate the first-order conditions).
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Related Book For
Microeconomics An Intuitive Approach with Calculus
ISBN: 978-0538453257
1st edition
Authors: Thomas Nechyba
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