A box is made from two identical square sheets of metal with edge length L. A small square of edge length x is removed and the two flaps are folded up. Find the value of x that maximizes the volume of the box.
Edge length of square =L
A small square of edge length x
Length of box =L-2x
Width of box =L-2x
height of box =x
now, we can find volume
now, we can find derivative
now, we can set it to 0
and then solve for x
and we get
............Answer
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