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An open box is to be made from a square piece of cardboard, 32 inches on a side, by cutting equal squares with sides of length x from the corners and turning up the sides (see figure below). If the volume of the box is represented by V(x) = x(32 - 2x)^2, determine the domain of V(x).
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you are cutting two squares out of the sides of length 32, what do you think the larges cut you can make is?
Four squares are being cut out
The answer is supposed to be 0 < x < 16, but I'm not sure how to get there
think about this |dw:1464918664368:dw|
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if x was bigger than 16, you could not make two cuts
One side of the square has to be less than 16 to get two cuts
right
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