Asked by Rosebymae
                 A pyramid V-ABCD is cut from a cube of edge 12 in.,as shown in the figure. The
vertex V is the midpoint of an upper edge of the cube. Compute the lateral surface of the pyramid.
            
        vertex V is the midpoint of an upper edge of the cube. Compute the lateral surface of the pyramid.
Answers
                    Answered by
            bobpursley
            
    draw the figure.  Note that it is relatively easy to find the slope height of each face, by using the slope height as the hypotenuse of a right trangle whose legs are distances to a opposite corners.
area of each face then can be determined by Area face= 1/2 b*slope height.
add the four faces areas.
    
area of each face then can be determined by Area face= 1/2 b*slope height.
add the four faces areas.
                    Answered by
            kimmy
            
    301.6 in^2
    
                    Answered by
            Jon Snow
            
    334.82 sq. in.
    
                    Answered by
            Fernandez
            
    A pyramid V-ABCD is cut from A cube 
    
                    Answered by
            Anonymous
            
    oh your answer is 334.82 sq. in.
    
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