Question: Consider the parallelepiped (slanted box) determined by the position vectors u, v, and w (see figure). Show that the volume of the parallelepiped is

Consider the parallelepiped (slanted box) determined by the position vectors u, v,

Consider the parallelepiped (slanted box) determined by the position vectors u, v, and w (see figure). Show that the volume of the parallelepiped is lu (vxw). lucose vxw W First, determine the formula for the volume of a prism. Choose the correct answer below. OA. The volume of a prism equals multiplied by the area of its base B multiplied by its height h, that is V=Bh. OB. The volume of a prism equals the area of its base B multiplied by the square of its height h, that is V=Bh2 OC. The volume of a prism equals the area of its base B multiplied by its height h, that is V = Bh. OD. The volume of a prism equals the area of its base B squared multiplied by the square of its heighth that

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