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A:
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5c
In your own words, briefly explain the concept of
relates to the tax policy
Step by step
Solved in 2 steps
- Note: Once you enter a value in a white field, the graph and any corresponding amounts in each grey field will change accordingly. PRICE (Dollars per pack) 10 9 8 1 0 Supply Demand 0 10 20 30 40 50 60 70 80 90 100 QUANTITY (Packs) Suppose the government imposes a $2-per-pack tax on suppliers. At this tax amount, the equilibrium quantity of cigarettes is Graph Input Tool Market for Cigarettes Quantity (Packs) Demand Price (Dollars per pack) Tax (Dollars per pack) 40 6.00 2.00 Supply Price (Dollars per pack) packs, and the government collects 4.00 in tax revenue.The competitive equilibrium rent in the city of Mumbai is currently 20,000 per month.The government decides to enact rent control and to establish a price ceiling forapartments of 15,000 per month. Briefly explain whether rent control is likely to makeeach of the following people better or worse off:a. Someone currently renting an apartment in Mumbai.b. Someone who will be moving to Mumbai next year and who intends to rent anapartmentc. A landlord who intends to abide by the rent control law d. A landlord who intends to ignore the law and illegally charge the highest rent possiblefor his apartmentsIllustrate, with the use of an appropriate figure, what the deadweight loss from the imposition of a sugary tax would look like.
- CHECK OUT IMAGE PLSThe figure below shows a market of good C. Suppose that the government levied a tax on C. If the size of the tax is 10, how much is the after-tax equilibrium quantity? If the after-tax equilibrium quantity is 50, how much is the size of the tax? Quantity if tax = 10: Tax if quantity is 50:The following graph represents the demand and supply for blinkies (an imaginary product). The black point (plus symbol) indicates the pre-tax equilibrium. Suppose the government has just decided to impose a tax on this market; the grey points (star symbol) indicate the after-tax scenario. PRICE (Dollars per blinkie) Demand 42.00---== 36.00 30.00 B II Supply QUANTITY (Blinkies)
- Suppose that the local government of Columbus decides to institute a tax on soda producers. Before the tax, 30 million liters of soda were sold every month at a price of $9 per liter. After the tax, 23 million liters of soda are sold every month; consumers pay $14 per liter, and producers receive $6 per liter (after paying the tax). The amount of the tax on a liter of soda is $ that falls on producers is $ per liter. True or False: The effect of the tax on the quantity sold would have been smaller if the tax had been levied on consumers. True per liter. Of this amount, the burden that falls on consumers is $ False per liter, and the burdenTo answer Questions #1-3, refer to the following diagram, which shows the monthly cigarette market in Wake County, North Carolina and the demand for, and supply of, cigarettes before and after the imposition of a $5.00-dollar per unit excise tax. Exam 2, Figure1-The Wake County Market for Cigarettes Per Pack Price Supply with tax 20.00 Supply before tax 18.00 16.00 Demand 10.00 Quantity Per Year (Milions of Packs) Ceteris paribus, how much will the government collect in annual tax revenue from this tax? Select one: a. $5 million b. $10 million C. $15 million d. $20 millionThe following graph shows the market for the long-distance bus rides. In the absence of taxes, the equilibrium price of a ride is $5 and the equilibrium quantity is 10 million rides. Suppose that regulator levies an excise tax on bus service providers. The amount of excise tax equals $2 per ride. How much will bus service providers get per ticket after the tax is imposed? $5.50 $4 $4.50 $5
- The article does not mention the costs involved with the imposition of a sugary tax. Illustrate, with the use of an appropriate figure, what the deadweight loss from the imposition of a sugary tax would look like. Particularly, who would likely suffer a greater share of the deadweight loss – the consumer or producer? Why?A5On the following graph, use the black curve (plus symbols) to illustrate the deadweight loss in these cases. (Hint: Remember that the area of a triangle is equal to x Base × Height. In the case of a deadweight loss triangle found on the graph input tool, the base is the amount of the tax and the height is the reduction in quantity caused by the tax.) 2400 2160 1920 Deadweight Loss 1680 1440 1200 960 720 480 240 10 20 30 40 50 60 70 80 90 100 TAX (Dollars per bottle) As the tax per bottle increases, deadweight loss DEADWEIGHT LOSS (Dollars)