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Mathematical Question 3 (30pts) 3. Consider two firms are performing Cournot price competition in two differentiated goods ma

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91( P1, P2] = 12-2 pit P2 variable Fixed cost=0 cost = 20 92 (bi, P2) = 12-2p+bi (a) Best Responce function for both the firmJT12 - 12-4 Pzt bi = 0 Jp2 - 12 tbl - p2 u - 13+ 0.25 k, = R2 | BR2 (b) Solving Be, ana BR-2 Simul teously P = 3 + 0.25P2 = 39 = 12-2 kit pe = 12-2 (4) + 4 = 12-8 +4 9, = 8 2. = 12-2p2 + bi = 12-2 (u) + 4 = 16-8 q2 = 8 Th,= TRI- TCI - br.9,- TC, = 4((b) collusion Coucesive for Profit T12 = TRI2- TC12 Piz=p = P.2.912 - TC 12 9, +22=212=9 = p. 9 - TC TC 12 = 20+20 =40=To = b- TRI- TC, = p. 91-20 = (6) (6)-20 = 36-20 CT = 16 = 8 By Symmetry. be = P₂ C = 6 9 = = 2 2 = 6 T = Th 2 = 16 (C) Iy one of ffrom-2 a = 12-2 bit pa Q2 = 12-2 Pzt bi q = 91 +92 - 12-2 bit b2 + 12-2 Pzt bi q = 24-bi-p2 when fim-I Charge P, = p= 4 Q = 2d=deviation po = 4 ,P2 = 6 7,4 = 16,20 T = 6, 44, T = 0 -20. since I was the so it is pofitable Jos fiom-Z To deviate Player-(16, 16) Payoyf> (12, 12). where as Prisoncas dillema game can be described as Conyess (-3,-8) sont conyess Co,-10) Confess p

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