The price-demand and cost functions for the production and sales of z Mini-Vacs are given as P(z) = 25 C(z) = 200 + 5z 25z The price per Mini-Vac p(z) and the cost C(2) are in dollars. a. Find the revenue function in terms of z. R(z) = 25x-25x^2 Preview b. Find the profit (or loss) carned at an output of 20 Mini-Vacs. c. On your own, graph the revenue and cost. Be sure to mark the scale on both axes (fit it to Revenue, which you should graph first), label: y = intercept of y= C(=). R(z), y C(z), the break-even points, the a-intercepts of y= R(z), and the y- d. According to your graph, what is the maximum revenue and at what output level does it occur? Maximum revenue is S at

The price-demand and cost functions for the production and sales of z Mini-Vacs are given as P(z) = 25 C(z) = 200 + 5z 25z The price per Mini-Vac p(z) and the cost C(2) are in dollars. a. Find the revenue function in terms of z. R(z) = 25x-25x^2 Preview b. Find the profit (or loss) carned at an output of 20 Mini-Vacs. c. On your own, graph the revenue and cost. Be sure to mark the scale on both axes (fit it to Revenue, which you should graph first), label: y = intercept of y= C(=). R(z), y C(z), the break-even points, the a-intercepts of y= R(z), and the y- d. According to your graph, what is the maximum revenue and at what output level does it occur? Maximum revenue is S at

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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