Suppose that the market for cigarettes is initially in equilibrium and is perfectly competitive. The demand curve can be expressed as $P = 60 - Q ^ { d }$; the supply curve can be expressed as $P =$ $0.5 Q ^ { s }$. Quantity is expressed in millions of boxes per month. Now suppose that the federal government imposes a production quota on cigarettes of 30 million boxes per month. What is the change in consumer surplus (per million boxes) associated with the quota?
A) $\$ 450$
B) $\$ 350$
C) $\$ 300$
D) $\$ 50$

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The Answer of Suppose that the market for cigarettes is initially in equilibrium and is perfectly competitive. The demand curve can be expressed as $P = 60 - Q ^ { d }$; the supply curve can be expressed as $P =$ $0.5 Q ^ { s }$. Quantity is expressed in millions of boxes per month. Now suppose that the federal government imposes a production quota on cigarettes of 30 million boxes per month. What is the change in consumer surplus (per million boxes) associated with the quota?
A) $\$ 450$
B) $\$ 350$
C) $\$ 300$
D) $\$ 50$

Suppose That the Market for Cigarettes Is Initially in Equilibrium P=60−QdP = 60 - Q ^ { d }P=60−Qd

Suppose That the Market for Cigarettes Is Initially in Equilibrium $P = 60 - Q ^ { d }$