First, use the tan quadrilateral (dash symbols) to shade the area representing tax revenue. Next, use the green point (triangle symbol) to shade the area representing total consumer surplus after the tax. Then, use the purple point (diamond symbol) to shade the area representing total producer surplus after the tax. Finally, use the black point (plus symbol) to shade the area representing deadweight loss. PRICE (Dollars per scooter) 300 270 240 210 180 Tax Wedge 150 120 90 60 30 Demand 0 0 20 40 Supply Consumer Surplus Producer Surplus Tax Revenue Deadweight Loss 60 After Tax 80 100 120 140 160 180 200 QUANTITY (Scooters) Before Tax (Dollars) 0 0 Tax Revenue Complete the following table by using the previous graphs to determine the values of consumer and producer surplus before the tax, and consumer surplus, producer surplus, tax revenue, and deadweight loss after the tax. Note: You can determine the areas of different portions of the graph by selecting the relevant area. After Tax (Dollars) Consumer Surplus Producer Surplus Deadweight Loss

First, use the black point (plus symbol) to indicate the equilibrium price and quantity of designer handbags in the absence of a tax. Then use the green point (triangle symbol) to shade the area representing total consumer surplus (CS) at the equilibrium price. Next, use the purple point (diamond symbol) to shade the area representing total producer surplus (PS) at the equilibrium price. PRICE (Dollars per handbag) 500 450 400 Demand 350 300 250 200 Before Tax Supply 150 100 50 0 0 160 320 480 640 800 960 1120 1280 1440 1600 QUANTITY (Handbags) + Equilibrium Consumer Surplus Producer Surplus ?

Suppose an additional "special" tax of $0.10 per litre is imposed on the sale of gasoline in one province. Prior to the tax the price was $1.30 per litre and 10 million litres of gasoline are sold per day. After imposition of the tax, the new equilibrium price and quantity are $1.38 per litre and 9.6 million litres per day. What is the direct burden of this "special" tax?

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Suppose the world price of oil is $15 per barrel. At that price, the United States imports 400 million barrels daily and consumes 600 million barrels daily. The government then imposes a $5 per barrel tax on oil imports. For every dollar increase in oil prices, domestic consumption decreases by 20 million barrels per day, while domestic production increases by 40 million barrels per day. 3. What will be the cost of inefficient production, loss in consumer surplus, and deadweight loss? Use a diagram to help answer the question.