(29) (A)
Revenue (R) = P x Q = 461Q - 13.5Q2
Revenue is maximized when dR/dQ = 0
461 - 27Q = 0
27Q = 461
Q = 17
P = 461 - (13.5 x 17) = 461 - 229.5 = 231.5
R = 231.5 x 17 = 3,935.5
(30) (C)
When P = 30, from demand function:
30 = 90 - 3Q
3Q = 60
Q = 20
When Q = 0, P = 90 (Vertical intercept)
Consumer surplus = Area between demand curve and market price = (1/2) x $(90 - 30) x 20 = 10 x $60 = $600
(31) (A)
(32) True
If both prices increase, budget line shifts halfway inside.
(33) (B)
Demand curve: P = 835 - Q
When Q = 329, P = 835 - 329 = 506
When Q = 330, P = 835 - 330 = 505
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