Question: 1. A rancher needs to enclose two adjacent rectangular corrals, one for cattle and one for sheep. If River the river forms one side of

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1. A rancher needs to enclose two adjacent1. A rancher needs to enclose two adjacent1. A rancher needs to enclose two adjacent
A rancher needs to enclose two adjacent rectangular corrals, one for cattle and one for sheep. If River the river forms one side of the corrals and 480 yd of fencing is available, find the largest total area that can be enclosed. sheep cattle width length . . . What is the largest total area that can be enclosed? yd2Find f(x) and g(x) such that h(x) = (f o g)(x). h(x) = (7x+2)8 . . . Choose the correct pair of functions. X - 2 O A. f(X) = 7 , 9(x) = VX x - 2 O B. f(x) = Vx, g(X) = 7 O c. f(x) = 7x + 2, g(X) =x O D. f(x) = x , g(X) = 7x +2The prot of a company, in dollars, is the difference between the company's revenue and cost. The cost, C(x), and revenue, R(x), are functions for a particular company. The x represents the number of items produced and sold to distributors. C(x) = 2300 + 70x R(x) = 870x x2 3) Determine the maximum prot of the company. The maximum prot of the company is $El. b) Determine the number of items that must be produced and sold to obtain the maximum prot. The number of items that must be produced and sold to obtain the maximum profit is El

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