A farmer needs to enclose two different breads of animals in a rectangular area. The two breads are separated by a fence. Therefore, the farmer will need 2 length sections of fence and 3 width sections of fence. See picture below. The farmer has 234 feet of fence and wants the field to have an area of 2160 feet. What should the dimensions of the field be? If you have two positive solutions for the width, use the smaller of your two solutions. If you have two positive solutions for the length, use the larger of your two solutions. Width (Type the smaller of your two solutions) 3D feet Length= feet. If necessary, round to the nearest hundredths.
A farmer needs to enclose two different breads of animals in a rectangular area. The two breads are separated by a fence. Therefore, the farmer will need 2 length sections of fence and 3 width sections of fence. See picture below. The farmer has 234 feet of fence and wants the field to have an area of 2160 feet. What should the dimensions of the field be? If you have two positive solutions for the width, use the smaller of your two solutions. If you have two positive solutions for the length, use the larger of your two solutions. Width (Type the smaller of your two solutions) 3D feet Length= feet. If necessary, round to the nearest hundredths.
Chapter9: Quadratic Equations And Functions
Section9.5: Solve Applications Of Quadratic Equations
Problem 9.76TI: The distance between opposite corners of a rectangular field is four more than the width of the...
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