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)
The above figure shows supply and demand curves for apartment units in a large city. The area "c" represents
◦ the total revenue received by supplying Q1 units.
◦ a transfer from consumers to producers if a rent ceiling of $350 is imposed.
◦ the loss in consumer surplus if a rent ceiling of $350 is imposed.
◦ a transfer from producers to consumers if a rent ceiling of $350 is imposed.