A local golf club estimates its average customer's inverse
demand per year is P = 351 - 25 Q, and it knows the marginal cost
of each round is $ 22.
How much should the golf club charge for an annual membership in
order to extract the entire consumer surplus via an optimal
two-part pricing strategy?
Round all calculations to 2 decimals
When a monopoly extract entire consumer surplus then it is said to be undertaking first degree price discrimination.
In such scenario, it produce a level of output corresponding to which price equals MC.
P = 351 - 25Q
MC = 22
P = MC
351 - 25Q = 22
25Q = 329
Q = 329/25 = 13.16
Price when the Q is zero.
P = 351 - 25Q = 351 - (25*0) = 351
Calculate Consumer surplus -
CS = 1/2 * (Price when Q is zero - MC) * Q
CS = 1/2 * (351 - 22) * 13.16
CS = 2,164.82
As entire consumer surplus will be extracted,
The golf club should charge $2,164.82 as the annual membership.
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