A piece of wire 19 ft. long is cut into two pieces. One piece is made into a circle and the other piece is made into a 19 square. Let the piece of length x be formed into a circle. X 19-X Allow x to equal 0 or 19, so all the wire may be used for the square or for the circle. Where should the cut be made to make the sum of the areas maximum? (Hint: Remember to use the endpoints of a domain when looking for absolute maxima and minima.) Choose the answer that best indicates the wire lengths that would yield a maximum area. O A. The wire should not be cut; all 19 feet should be used for the square. O B. The wire should not be cut; all 19 feet should be used for the circle. O C. The wire should be cut so that feet are used for the circle and feet are used for the square. (Round to the nearest thousandth as needed.)