P = a - bQ
where,
P = Selling Price
Q= Quantity Demanded at that Price
a= Theoretical Maximum Price. (The demand will be zero)
b= the change in price required to change demand by 1 unit (Gradient)
Optimum Selling Price
Steps:
- Establish the demand function; (find a and b); b = change in price/change in quantity
- Establish the marginal cost; Fixed overheads are ignored as they are not part of the marginal cost.
- Establish the marginal revenue function: MR = a - 2bQ; using MC = MR.
- Solve the MR function the determine the optimum quantity, Q.
- Insert the value of Q from Step 4 into the demand function determined in step 1 and calculate the optimum price.
- Calculate profit; (Revenue - Variable costs - Fixed costs = Profit).
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