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INTERDISCIPLINARY JOURNAL OF CONTEMPORARY RESEARCH IN BUSINESS<br />

JUNE 2011<br />

VOL 3, NO 2<br />

First, Mankiw-Romer-Weil estimated Solo's simple model (without human capital) (relation (11) when β=0), results<br />

of estimation were in the way that coefficient was equal to 1.4, i.e. α was about but it should be about<br />

(in other words capital share in production was overestimated) and on the other hand coefficient of determination<br />

had been equal to 0.59. In the next step, they estimated the model with the existence of human capital and used a<br />

share of population of the educated work force as representative of human capital. In this state coefficient of<br />

determination obtained 0.78 and physical capital coefficient was equal to about . Mankiw-Romer-Weil concluded<br />

that investment in human capital and physical capital explained 0.78 of income per capita difference among the<br />

countries by a common investment and meanwhile amounts of parameters were rational and significant (Acemoglu,<br />

2009).<br />

6. Specification of the model and data<br />

Generally economists have applied three main approaches for evaluation of economic benefits and consequences of<br />

investment in human capital experimentally (Dehghani et al, 2010): 1- correlation method 2- analysis method of<br />

cost-investment profit in education 3- method of considering of educational index as the productive data in the<br />

production function.<br />

In this survey the third method is used that is the most-used method and Cobb-Doglas production function has been<br />

applied. This function has been specified as the best function in terms of adaptation and conformation with<br />

economic conditions because of its appropriate functional form and saliency of internal relations of its variables.<br />

(12)<br />

In this relation, Q is gross domestic product, L is labor force, K is physical capital inventory, H is human capital and<br />

A is the technology coefficient.<br />

(13)<br />

By logging of natural logarithm from two sides of the relation (12) the obtained model is as below:<br />

(13)<br />

Coefficients of α, β, γ in the above equation are elasticity of production with regard to the labor force, physical<br />

capital inventory and human capital respectively. In order to examine the impacts of production factors such as<br />

education on economic growth, both sides of the equation (13) are differentiated to obtain the final form. The<br />

mathematical final form of the model is:<br />

(14)<br />

COPY RIGHT © 2011 Institute of Interdisciplinary Business Research 178

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