An office supply company sells Q permanent markers per year at $P per marker. The price-demand equation for these marker
Posted: Tue Jul 05, 2022 10:07 am
company sells Q permanent markers per year at $P per marker. The price-demand equation for these markers is P=10- 0.001Q. A. What price should the company charge for the markers to maximize the revenue? B. What is the maximum revenue? Find the revenue function first: TR(Q)= Q² 1. Find the critical values(s) 2. Test the second-order condition 3. Calculate the maximum profit TRmax 1. TR'(Q)= Q C.v. : Q=
2. Second-derivative test. TR"(Q)= It is : O<0 O>0 Hence: Ominimum value exists Omaximum value exists A. What price should the company charge for the markers to maximize the revenue? P=$ B. What is the maximum revenue? TR max=$
An office supply 2. Second-derivative test. TR"(Q)= It is : O<0 O>0 Hence: Ominimum value exists Omaximum value exists A. What price should the company charge for the markers to maximize the revenue? P=$ B. What is the maximum revenue? TR max=$