A farmer is building a rectangular pen along the side of a barn for animals. The barn will serve as one side of the pen. The farmer has 120 feet of fence to enclose an area of 1512 square feet and wants each side of the pen to be at least 20 feet long. a. Write an equation that represents the area of the pen. b. Solve the equation in part (a) to find the dimensions of the pen. | Numerade
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A farmer purchased 520 meters of fencing, and will build a rectangular pen with it. To enclose the largest possible area, what should the pen's length and width be? Model the pen's area with a function, and then find its maximum value. Use a comma to separate your answers. To enclose the largest possible area, the pen's length and width should be meters. | Numerade
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A farmer has 80 feet of fence with which he plans to enclose a rectangular pen along one side of his 100 -foot barn, as shown in Figure 18 (the side along the barn needs no fence). What are the dimensions of the pen that has maximum area? | Numerade
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a farmer is constructing three equally sized pens against the side of a barn for his animals as shown in the image below he has 184 feet of fence to construct the pens no fence is needed alo 94616
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