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Jacobian? Determinant |
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| Dec12-12, 07:41 PM | #1 |
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Jacobian? Determinant
Not sure if this is where I should put this but currently im taking math for econ and we are on special determinants (jacobian, Hessian, Bordered Hessian, some Leontiff)
So I have this problem in my notes that I am basically basing my exam studying around since the book isnt the best. It is a Jacobian heading into a hessian but I am more confused about the Jacobian. So this is what I have z = 2x2 + 4y2 - 2xy + 65 + λ(32-x-y) zx = 4x - 2y + λ zy = 8y - 2x +λ zλ = 32-x-y Then it goes into the matrice and I have written 4 -2 -1 x 0 -2 -8 -1 y = 0 -1 -1 0 λ -32 lJl = lAl = -16 ≠ 0 p(a) = 3 Ok so once I have made the matrice (which makes sense to me) I can even find the determinants of the first part. Im just confused how 0 0 -32 came about and also where the last bit which i assume is the final answer means. I can do a 2x2 Jacobian easily its when it is like this that confuses me. What step am I missing. Also if this is the wrong section I apologize feel free to move it. I just googled how to do something and this was where something on determinants was |
| Dec12-12, 09:46 PM | #2 |
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Im sorry I just realized that this should be in Homework help. If a moderator would move it please. I am sorry for cluttering yalls forum.
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