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Tax wedge
Pd = Ps + tax
Tax revenue
Tax revenue = tax per unit × Q′
Subsidy wedge
Pd = Ps − subsidy; equivalently, Ps = Pd + subsidy
Government cost of a subsidy
Subsidy cost = subsidy per unit × Q′
Marginal social cost
MSC = MC + MEC
Marginal social benefit
MSB = MB + MEB
Socially optimal condition with a negative externality
MSC = MB
Socially optimal condition with a positive externality
MSB = MC
Corrective tax for a negative externality
Tax = MEC at Qsocially optimal
Corrective subsidy for a positive externality
Subsidy = MEB at Qsocially optimal
Negative-externality deadweight loss
DWL = ½ × MEC(Qmarket) × (Qmarket − Qsocially optimal)
Positive-externality deadweight loss
DWL = ½ × MEB(Qmarket) × (Qsocially optimal − Qmarket)
Total cost
C(Q) = FC + VC(Q)
Average cost
AC = C(Q) ÷ Q
Average variable cost
AVC = VC(Q) ÷ Q
Marginal cost
MC = dC(Q) ÷ dQ
Total revenue
R(Q) = P(Q) × Q
Marginal revenue
MR = dR(Q) ÷ dQ
Marginal revenue with linear demand
If P = a − bQ, then MR = a − 2bQ
Profit
Profit = total revenue − total cost
Profit using average cost
Profit = (P − AC) × Q
Profit using producer surplus
Profit = producer surplus − fixed cost
Price elasticity of demand
E = (dQ ÷ dP) × (P ÷ Q)
Lerner Index
L = (P − MC) ÷ P = −1 ÷ E
Third-degree price discrimination
MR1 = MR2 = MC, and profit = R1(Q1) + R2(Q2) − C(Q1 + Q2)