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I'm reading the advanced macroeconomics by Romer in Chapter3.5 'The Romer Model'(4th edition). I have no idea how the lagrangian made it like this. L=int_{i=0}^{A}p(i)L(i)di-lambdaleft{[int_{[i=0]}^{A}L(i)^{phi}
I'm reading the advanced macroeconomics by Romer in Chapter3.5 'The Romer Model'(4th edition).
I have no idea how the lagrangian made it like this.
L=\int_{i=0}^{A}p(i)L(i)di-\lambda\left\{[\int_{[i=0]}^{A}L(i)^{\phi} ]^{1/\phi}-1 ight\}
how to do first-order condition with respect to L(i) in integral function?
the answer is p(i)=\lambda\L(i)^{\phi-1}
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