- \( \begin{array}{l}\text { 2. A farmer wants to fence a rectangular habitat for goats. The length }(y) \text { of the habitat has to be at least } 80 \text { feet. The farmer currently has } 310 \text { feet of fencing } \\ \text { available to use on the habitat. The system of inequalities below models this problem situation, where } x \text { represents the width of the habitat (in feet) and } y \\ \text { represents the length of the habitat (in feet). } \\ y \geq 80 \\ 2 x+2 y \leq 310\end{array} \) Which of the following is a true statement? The farmer can make a habitat that is 75 feet long and 60 feet wide. The farmer can make a habitat that is 40 feet wide and 100 feet long. The farmer does not have enough fencing to enclose a rectangular habitat that is 80 feet long. If the farmes a rectangular habitat with a length of 60 feet, the width needs to be 80 feet.
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