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The method of Lagrange multipliers finds critical points (including maxima and minima) of a differentiable function subject to differentiable constraints.

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Using technique of Lagrange Multiplier

How can we use the technique of Lagrange multipliers to find a new vector of parameters $w$ which solves the optimization problem: minimize J(w) = $\frac{1}{2} || w -u ||^2$ such that: $w^T (x − y …
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