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Use the method of Lagrange multipliers to find the location (x, y) of the point on the curve y^2-x+2= that is closest to the origin.
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y^2-x+2=0 ?
yeah =0
distance^2= x^2+y^2 F= x^2 +y^2 grad F= {2x,2y} grad g={-1,2y} \[ grad F= \lambda grad G\]
\[2x=-\lambda\] \[2y=\lambda 2y\] y^2-x+2=0
thanks dear
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is it finished?
you have to solve for x and y
oh kul,thanks
2y=λ2y can mean two thing 1) λ=1 2) y=0 let's assume second case y=0 y^2-x+2=0 0^2- x+2 x=2 (2,0)
This also makes a lot of intuitive sense. Draw the graph of y^2 = x - 2 and you'll see.
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