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)
The above figure shows supply and demand curves for milk. In an effort to help farms, the government passes a law that establishes a $3 per gallon price support, but allows farmers to decide how much milk to produce. The government then provides a deficiency payment to guarantee that the farmers receive $3 per gallon. The welfare loss of this price support is
◦ f + g.
◦ f + g + h + i + j.
◦ j.
◦ b + c.