Need a clear answer please An open-topped box is made from a piece of cardboard that is 16 inches by 32 inches by cutting squares of equal size from each corner and bending up the flaps (see p. 210, Figure 4.9, of Ellis/Gulickfor a picture).If the side of the squares is x inches, the volume V is the functionV = Ax3 + Bx2 + Cx + Dwhere A = 4B = -96C = 512D = 0If we include the possibility of a volume of 0, thenthe largest possible value for x is 16and the smallest possible value for x is 0To create the box with the largest possible volume, the square must have a lengthinches.The largest possible volume is 788.275v cubic inches.

Name: Need a clear answer please An open-topped box is made from a piece of
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Description: Need a clear answer please An open-topped box is made from a piece of cardboard that is 16 inches by 32 inches by cutting squares of equal size from each corner and bending up the flaps (see p. 210, Figure 4.9, of Ellis/Gulickfor a picture).If the si

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An open-topped box is made from a piece of cardboard that is 16 inches by 32 inches by cutting squares of equal size from each corner and bending up the flaps (see p. 210, Figure 4.9, of Ellis/Gulick for a picture). If the side of the squares is x inches, the volume V is the function V = Ax + Bx2 + Cx + D where A = 4 B = -96 C = 512 D If we include the possibility of a volume of 0, then the largest possible value for x is 16 and the smallest possible value for x is 0 To create the box with the largest possible volume, the square must have a length inches. The largest possible volume is 788.275 cubic inches.