A veterinarian is enclosing a rectangular outdoor running area against his building for the dogs he...

 

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A veterinarian is enclosing a rectangular outdoor running area against his building for the dogs he cares for (see image). He wants to maximize the area using 106 feet of fencing. The quadratic function A(z) = (106 - 2x) gives the area, A, of the dog run when a is the width of the dog run. Find the width of the dog run that gives the maximum area, and then find the maximum area of the dog run. Enclosed Area Answer: The width that will give the maximum area is The maximum area is square feet feet Note: Round any numerical responses to two decimal places. If there are multiple answers, separate them with commas. A veterinarian is enclosing a rectangular outdoor running area against his building for the dogs he cares for (see image). He wants to maximize the area using 106 feet of fencing. The quadratic function A(z) = (106 - 2x) gives the area, A, of the dog run when a is the width of the dog run. Find the width of the dog run that gives the maximum area, and then find the maximum area of the dog run. Enclosed Area Answer: The width that will give the maximum area is The maximum area is square feet feet Note: Round any numerical responses to two decimal places. If there are multiple answers, separate them with commas.

Answer rating: 100% (QA)

Area is given by Ax x 1062x A X 1062x x 2 1062x2x Ax 1064X A x 4 put A... View the full answer