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Department
Economics
Course
Economics 2152A/B
Professor
Ayoub Yousefi
Semester
Fall

Description
Chapter 6 Long Run Economic Growth Y = A . F (K,N) ∆Y/Y = ∆A/A + a(k). ∆K/K + a(n). ∆N/N: growth Accounting equation - It provides useful information about the sources of growth. However, it takes ∆K/K and ∆N/N as given. With the growth model, we want to understand: 1) The relationship between a nation’s “standards of living” and saving rate, population and its technological growth. (the dynamics of growth) 2) The way in which economic growth evolves over time. 3) Whether poor and rich nation come closer to each other over time. Where, ∆X/X: rate of growth Setup of the model: Assumptions: - Economy is closed and there is no government purchases - The population and labour force grow at a fixed rate and the labour force is a fixed portion off the population. - Part of output produced each year is invested new capital or replacing the worn out. Notation: Y t output produced in year t C t consumption in year t It= gross (total) investment in year t N t number of workers at the beginning of year t K t capital stock at the beginning of year t yt= Y tN =toutput “per worker” ct= C /t =tconsumption per worker kt= K /t =tcapital per worker (capital – labour ratio) yt= A f (k t , per worker production function Features of per worker production function: - Starts from the origin - Slopes upward from the left to right - Slope falls as k rises (due to diminishing MPK) Steady-state growth it is a feature of an economy in which all variables grow (or contract) at a constant rate. If the rate is maintained indefinitely, steady-state exists. In other words, in the absence of productivity growth, the economy reaches a steady-state in the long run. In that long equilibrium, y , c atd t do nottchange over time. In a closed economy: Y t C +tI t C = Y - I t t t Consumption is the residual of income over investment Investment in a
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