Demand Function: Qd=4,000−200p Supply function: Qs=100p−500 A president is presenting instituitiong a tax that will reduce quanityt to 500 units, the presdient says it will increase total surplus becasue of the revenue a) If the presdient wants to reduce the quantity sold in this market to be equal to 500 units, then what size tax does the presdient need to put? b) What is the Buyer’s and Seller’s Incidence of this tax? c) What is the Consumer Surplus, Producer Surplus, and Revenue Raised?
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Demand Function:
Qd=4,000−200p
Supply function:
Qs=100p−500
A president is presenting instituitiong a tax that will reduce quanityt to 500 units, the presdient says it will increase total surplus becasue of the revenue
a) If the presdient wants to reduce the quantity sold in this market to be equal to 500 units, then
what size tax does the presdient need to put?
b) What is the Buyer’s and Seller’s Incidence of this tax?
c) What is the
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- Suppose that in a certain market the demand function for a product is given by p =−8q + 2800 and the supply function is given by p = 3q + 45. Then a tax of $5 per itemis levied on the supplier, who passes it on to the consumer as a price increase. Findthe equilibrium price and quantity after the tax is levied.Q2. Suppose the government wants to reduce the consumption of alcohol in the market byintroducing a tax per bottle on the supplier's side. The government does not know what thedemand curve looks but knows that prior to the tax, the equilibrium is at point E1, for all theconsumers in the market. Suppose there are two scenarios of alcohol consumers in the market: i) an extremely inelastic demand curve for additive adult drinkersii) a demand curve that is moderately elastic for young drinkers Please show your answer directly to a well labeled figure and explain what would occur underthese two scenarios after adding the tax on the supplier's side, and on which scenario groupthis tax would best work for the government's objective?The demand (D) and supply (S) function for a commodity are P =100 – 2Q and P = 10 + Q, respectively. (a) Find the equilibrium price and quantity. That is, find the price and quantity where the D and S functions intersect. (b) A new 10% tax is imposed on this commodity. Find the burden of the tax on demanders and the burden on suppliers. Also find the total taxes. [In order to insure that we all do this problem in the same way, let’s assume that the tax is imposed on the supply side of the market. In addition, the burden of the tax on demanders is the difference in price demanders pay when the tax is in existence less the price they paid when there was no tax. The burden on suppliers is the difference in price suppliers received when there was no tax and the net price (after remitting tax to the government) they receive when the tax is in existence.]
- d. Holding Donald's income and Pd constant at $120 and $1 respectively, what is Donald's demand curve for carrots? e. Suppose that a tax of $1 per unit is levied on donuts. How will this alter Donald's utility maximizing market basket of goods? f. Suppose that, instead of the per unit tax in (e), a lump sum tax of the same dollar amount is levied on Donald. What is Donald's utility maximizing market basket? g. The taxes in (e) and (f) both collect exactly the same amount of revenue for the government, which of the two taxes would Donald prefer? Show your answer numerically and explain why Donald prefers the per unit tax over the lump sum tax, or vice versa, or why he is indifferent between the two taxes.Assume that the Demand Function is P = 16250 - 6Q and Supply Function is P = 2000 + 3Q, a tax of P1200.00 is imposed by the government to the producers. (Graph items 1-2) 1. How much taxc is paid by the Suppliers? 2.How much tax is paid by the consumers?Given the supply and demand fucntion Supply- Q= 200p-500 Demand- 5000-300p Suppose that the president is concerned that they are producing Deadweight Loss in this case and are not even raising any revenue. The president proposes instituting a tax that will still result in a Q of 600 units, but, as the presdient says, it would also increase Total Surplus because of the revenue it raises. If the Presdient wants to reduce the quantity sold in this market to be equal to 600 units, then what size tax does the presedient need to put into place?
- Q2: Suppose the demand function isp = 50 - 2q………………1and the supply function isp = 10 + 3q…………….2c) Suppose the government imposes a per unit tax of $5 on producers, what would be the effect of this tax on market clearing price and quantity? ( show your answers)d) Find the consumer and producer tax burden.e) Calculate the tax revenue that the government received. Only solve d and eQ2: Suppose the demand function isp = 50 - 2q………………1and the supply function isp = 10 + 3q…………….2a) Find the market clearing price and quantity (equilibrium point)b) Sketch a graphc) Suppose the government imposes a per unit tax of $5 on producers, what would be the effect of this tax on market clearing price and quantity? ( show your answers)d) Find the consumer and producer tax burden.e) Calculate the tax revenue that the government received.Tax incidence.Given:Demand (D): P = 100 – 1.5 Q Q* = 40 P*=40Supply (S): P = 20 + 0.5 Qa. Suppose a specific tax of P10 per unit is imposed on producers.i. What is the new supply function?ii. Solve for the new equilibrium quantity and price after the tax is imposed.b. How much will the consumer pay for the good (price)?c. How much will the producer sell for this good (price)?d. What is the amount of total tax revenues?e. Who bears the burden of tax? Why?f. Calculate the elasticity of demand and supply to validate your answer in letter e. Discuss youranswers.
- The demand function for beer is given below, where p is the retail price and D(p) is the demand in gallons per capita. For the demand function, find the elasticity of demand E(p) for any price p. [Note: You will find that demand is inelastic. This means that taxation, which acts like a price increase, is an ineffective way of discouraging liquor consumption, but is an effective way of raising revenue.] D(p) = 6.913p−0.142Only typed answer Green et al. (2005) estimate that the demand elasticity is minus−0.47 and the long-run supply elasticity is 12.0 for almonds. The corresponding elasticities are minus−0.68 and 0.73 for cotton and minus−0.26 and 0.64 for processing tomatoes. If the government were to apply a specific tax to each of these commodities, what incidence would fall on consumers? The incidence of a specific almond tax that would fall on consumers is nothing___percent. (Enter numeric responses using real numbers rounded to one decimal place.)A consumer derives utility from two goods (x and y), and her utility function is in the form u(x,y) = xy. Her income is 120 TL, and the prices of x and y are both 1 TL: a) Suppose that a tax of 1 TL per unit is levied on good x. How will this alter her utility maximizing market basket of goods? b) Suppose that instead of the per unit tax in (a), an income tax of the same total tax revenue is levied on the consumer. What is her utility maximizing market basket? c) Show your analysis in part (a) and (b) on a graph.