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ISI 2012 optimization clarification

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L14
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ISI 2012 optimization clarification

L14

Hi, is there a way to solve this through lagrange method or some other way structurally. I get the intution, its like a cost minimization problem for perfect substitutes. But its scarey especially with an option like A. Thanks .
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Re: ISI 2012 optimization clarification

kangkan
Hi Ben X^a + Y^a=1 will be concave function at X>0 and y>0 fro all a >1. Hence the minimum solution will always be a boundary solution..like in the case of concave preferences in indiffrence curve analysis
L14
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Re: ISI 2012 optimization clarification

L14
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Thanks kangkan
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Re: ISI 2012 optimization clarification

mrittik
In reply to this post by L14
hey ben10 your intuitive approach is right...but here the minimizaTION OF BUDGET LINE subjected to Utility Level...which is the boundary condn