The aggregate production function is . Capital evolves as with , (constant), the saving rate and the depreciation rate. The steady-state level of consumption per capita is
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The aggregate production function is . Capital evolves as with , (constant), the saving rate and the depreciation rate. The steady-state level of consumption per capita is
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The aggregate production function is Yₜ=(Kₜ Lₜ)^(1/2). Capital evolves as Kₜ₊₁=(1-δ)Kₜ+Sₜ with Sₜ=sYₜ, Lₜ=Γ (constant), s the saving rate and δ the depreciation rate. The steady-state level of consumption per capita is (A) s/δ (B) s²/δ² (C) δ^(1/s) (D) s(1-s)/δ
Also written as: The aggregate production function is Y_t=(K_t L_t)^(1/2). Capital evolves as K_(t+1)=(1-delta)K_t+S_t with S_t=sY_t, L_t=Gamma (constant), s the saving rate and delta the depreciation rate. The steady-state level of consumption per capita is
Harrod–Domar and Solow growth models has come up 113 times in 7 exams since 2006.
This question is on The Solow model and its steady state, part of Harrod–Domar and Solow growth models in Economics of Growth and Development.
Growth with substitutable factors: capital per worker settles where saving covers depreciation and dilution.
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