Solution:
To get the demand equation for Good Z, substitute the two values into the demand equation given:
Qz=150+8Pz+2Y−15PwQz = 150+8Pz+2Y-15PwQz=150+8Pz+2Y−15Pw
Qz=150+8Pz+(2×50)−(15×6)Qz = 150+8Pz+(2\times 50) -(15\times 6)Qz=150+8Pz+(2×50)−(15×6)
Qz=150+8Pz+100−90Qz = 150+8Pz+100 -90Qz=150+8Pz+100−90
Qz=150+100−90−8PzQz = 150+100-90-8PzQz=150+100−90−8Pz
Qz=160−8PzQz = 160-8PzQz=160−8Pz
The demand equation = Qz=160−8PzQz = 160-8PzQz=160−8Pz
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