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how to solve this.. a box is to be made from a sheet of tin 12 inches^2 by cutting equal squares from the four corners in turning up the side. Find the length of the side of the square to be cut out in order to obtain a box of the longest possible volume.
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ah typical optimization problem :) do we know the dimensions of sheet?
|dw:1363337209005:dw| then volume would be \[V = (L-2x)*(W-2x)*x\]
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