Consider a single-price monopoly selling golf carts.
The product demand (given in inverse form) is P = 6,000 – 2Q
The firm’s average costs and marginal costs are constant and given by ATC = MC = 1800.
The profit maximizing quantity produced by this firm is ___________ golf carts.
Consider the same golf cart firm. The firm will charge a price of $_______ per golf cart at this profit maximizing output level.
Consider the same golf cart firm. The total economic profit earned by the firm is $_________.
Profit is maximized where marginal revenue is equal to marginal cost
Demand Function
P = 6,000 – 2Q
Marginal revenue function is the same as demand function the only difference is that the coefficient of Q gets doubled.
MR = 6000 - 4Q
Equating both MR and MC
6000 - 4Q = 1800
Q = 1050
To find the profit-maximizing price we will use the demand function
P = 6,000 – 2Q
P = 6,000 – 2(1050)
P = 3900
Total Revenue = Price x Quantity
Total Revenue = 3900 x 1050
Total Revenue = 4095000
Total Cost = ATC x Q
Total Cost = 1800 x 1050
Total Cost = 1890000
Profit = Total Revenue - Total Cost
Profit = 4095000 - 1890000
Profit = 2205000
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