Last person got the answer wrong so I will try again with more details I suppose. This whole answer has to deal with partial derivatives I am looking for the average cost function, then the marginal average cost. I am pretty sure I know how to get the average cost function, but then the next part I am confused on how to get the answer. Do I find the marginal average cost by finding the partial derivatives of the average cost function? And if so, how would one do that? Any help would be appreciated. If you average your costs over your total production, you get the average cost, written C:C(x, y) =C(x, y)x + yFind the average cost for the cost functionC(x, y) = 200,000 + 5,800x + 3,700y - 100,000e-0.01(x + y)C(x, y) =200000 + 5800x + 3700y – 100000e-0.01(x+y)x+yFind the marginal average cost of a car and the marginal average cost of a truck at a production level of 50 cars and 50 trucks. (Let x be the number of cars and y be the number oftrucks. Give your answers to the nearest cent.)$ -5.64X per car2$per truckInterpret your answers.O At a production level of 50 cars and 50 trucks per week, the average cost per vehicle is increasing for each additional car manufactured and increasing for each additional truckmanufactured.O At a production level of 50 cars and 50 trucks per week, the average cost per vehicle is increasing for each additional car manufactured and decreasing for each additional truckmanufactured.O At a production level of 50 cars and 50 trucks per week, the average cost per vehicle is decreasing for each additional car manufactured and increasing for each additional truckmanufactured.O At a production level of 50 cars and 50o trucks per week, the average cost per vehicle is decreasing for each additional car manufactured and decreasing for each additional truckmanufactured.O The behaviors of the average costs do not depend on the production level.

Given, C(x,y)=200,000+5,800x+3,700y-100,000e-0.01(x+y)

If you average your costs over your total production, you get the average cost, written C: C(x, y) = C(x, y) x + y Find the average cost for the cost function C(x, y) = 200,000 + 5,800x + 3,700y – 100,000e¬0.01(x + y). C(x, y) = 200000 + 5800x +3700y – 100000e-0.01(x+y) x+y Find the marginal average cost of a car and the marginal average cost of a truck at a production level of 50 cars and 50 trucks. (Let x be the number of cars and y be the number of trucks. Give your answers to the nearest cent.) $ -5.64 X per car per truck Interpret your answers. O At a production level of 50 cars and 50 trucks per week, the average cost per vehicle is increasing for each additional car manufactured and increasing for each additional truck manufactured. O At a production level of 50 cars and 50 trucks per week, the average cost per vehicle is increasing for each additional car manufactured and decreasing for each additional truck manufactured. O At a production level of 50 cars and 50 trucks per week, the average cost per vehicle is decreasing for each additional car manufactured and increasing for each additional truck manufactured. At a production level of 50 cars and 50 trucks per week, the average cost per vehicle is decreasing for each additional car manufactured and decreasing for each additional truck manufactured. O The behaviors of the average costs do not depend on the production level.

4th Edition

ISBN:9781305071742

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter2: Functions

Section2.4: Average Rate Of Change Of A Function

Problem 4.2E: bThe average rate of change of the linear function f(x)=3x+5 between any two points is ________.