For the production function given by q=e^(0.3t)K^(0.75)L^(0.25) where the technical coefficient is denoted by e^(0.3t).
If both K and L grow at the rate of 1% per annum each, then the annual growth rate of output is: 1.010.75×1.010.25=1.011.01^{0.75}×1.01^{0.25} = 1.011.010.75×1.010.25=1.01 or 1% per annum.
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