Mathematics

Mathematics, 11.10.2019 21:20, okitsfrizz6366

Afarmer is building a fence to enclose a rectangular area against an existing wall, three of the sides will require fencing and the fourth wall area day exists. if the farmer has 100 feet of fencing, what is the largest area the farmer can enclose

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Mathematics, 09.10.2019 18:00, kingalex7575

Three sides of a fence and an existing wall form a rectangular enclosure. the total length of a fence used for the three sides is 240 ft. let x be the length of two sides perpendicular to the wall as shown. write an equation of area a of the enclosure as a function of the length x of the rectangular area. then find the value(s) of x for which the area is 5500 ft^2. i i x i i x existing wall x is the shorter wall. the existing wall is longer than the one across from it, i tried to make it look like that in the picture.

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Mathematics, 31.10.2019 22:31, Ddom

Afarmer is building a fence to enclose a rectangular area against an existing wall, shown in the figure below. a rectangle labeled, fenced in region, is adjacent to a rectangle representing a wall. a rectangle labeled, fenced in region, is adjacent to a rectangle representing a wall. three of the sides will require fencing and the fourth wall already exists. if the farmer has 184 feet of fencing, what are the dimensions of the region with the largest area?

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Mathematics, 05.12.2019 03:31, 1031kylepoe03

Afarmer is planning a rectangular area for her chickens. the area of the rectangle will be 200 square feet. three sides of the rectangle will be formed by fencing, which cost 5$ per foot, the fourth side of the rectangle will be formed by a portion of the barn wall, which requires no fencing. in order to minimize the cost of fencing, how long should the fourth wall be?

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