Please show step to problem attached 9. MAXIMIZING REVENUE It is determined thatq units of a commodity can be sold when theprice is p hundred dollars per unit, whereq(p) = 1,000(p + 2)e¬"a. Verify that the demand function q(p) decreasesas p increases for p > 0.b. For whatp is revenue R = pq maximized?Cs'Scannedwi ReamscannerWhat is the maximum revenue?

a. Given units of commodity sold as a function of price (in hundreds of dollars)per unit…

9. MAXIMIZING REVENUE It is determined that q units of a commodity can be sold when the price is p hundred dollars per unit, where q(p) = 1,000(p + 2)e¯P a. Verify that the demand function g(p) decreases as p increases for p > 0. b. For what price p is revenue R = pq maximized? CS'Scannecw RCanscanner What is the maximum revenue?

9. MAXIMIZING REVENUE It is determined that q units of a commodity can be sold when the price is p hundred dollars per unit, where q(p) = 1,000(p + 2)e¯P a. Verify that the demand function g(p) decreases as p increases for p > 0. b. For what price p is revenue R = pq maximized? CS'Scannecw RCanscanner What is the maximum revenue?

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter2: Equations And Inequalities

Section2.6: Inequalities

Problem 88E

See similar textbooks