Answer: Given that P = 5,900-a me = $800 per computer Fixed costs = 890,000 ... The demand curve is P = 5960-01,00 Therefore, I, = 5900 al - ov, 2 a., 92-800 Tea 5900 ,- al, ₂ - 0 2 2 800 de First order condition (Foc) of profit maximisation is - 5900- 800 - 20,0 W, = 0 M2 - 59001 800 -,- 2002 20 Java Best response function is given by air sloo-ale o
Sloo. ale = 5100-a/ 2 -> on solving O&@ by symmetry W, = 02 :: WV, = V = 1700 Here P = 2500 Therf de total cost Tc= 3360000 fixed cost fc = Tc-8000 20OOOOO Given demand lurve P= 5900 - 9,92 A. Ti = 59ool- of 2 - 0 V₂ - 5000,- FC - l = sqood, - o aq - 02²-good, FC First rider condition of maximisation in = 5900 -500 - 200,- Qzo
JIT2 . CE 5900-800 - , -20.= 0 dala Best response function are 9,= Show more → We = 5100-00 3x2 - 2V, = 5400 - 02 @x1 => 2 = 5100- var 2 3 W, = 2850 =) W, = 2850 x şi : 0, -1900, N2 = 1600, P= 2400 i. T1,= 1610000 from above calculations technological avance impact is the increase in profit which is 1920,000 X