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lagrange multiplier: z = 6x + 6y - 8 find the closest point (x0, y0) to the point (3, -1, -5)
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k so you would want to use the distance formula for the (3, -1, -5) point and then plug z into that distance formula to eliminate the z variable
giving \[d ^{2}=(x-3)^{2}+(y+1)^{2}+(6x+6y-3)^{2}\]
now you are supposed to minimize... but how would you go about doing this?
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nm i figured it out
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