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Am i doing this lagrange multiplier problem wrong?
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Function: f(x,y)=.20x^2+5y+.30y^2+15y
Constraint: x+y=2000
lol lagrange?
Method of Lagrange:\[\nabla f = \lambda \nabla g\]
which translates to: \[(f _{x},f_{y})=\lambda(g _{x},g_{y})\]
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g is the constraint
Doing those partials yields: \[(.4x,20+.6y)=\lambda(1,1)\]
so we have the following equalities:\[.4x=\lambda\] and \[20+.6y=\lambda\]
Since they both = labda we can say: \[.4x=20+.6y
which can be written as: \[.4x-.6y=20\]
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Found my error :)
Thanks for being a great spectator :P
lol
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