Suppose the demand and supply functions for a product are given by Pd = 200 - 3Qd and Ps = 40 + 2Qs, respectively. A $25 per unit subsidy is given to buyers. The equilibrium quantity will increase by (Note: If your answer is a whole number, then there is no need to round to 2 decimal places.)
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- Based on the diagram below, if a $60 per-unit subsidy were implemented in this market, what would the effective price received by producers become? Enter your answer in whole dollars.The estimated demand function for avocados is Q = 160 – 40p, where p is price of avocados. The estimated supply function for avocados is Q = 50 + 15p. Using algebra, determine how price and quantity change when a €0.55 per lb specific tax is imposed on this market.Assuming a supply function of Qs = 100+100p and a demand function of Qd = 700-50p and an equilibrium price of $4 with an equilibrium quantity of 500million gallons please answer the last question regarding the deadweight loss.
- The market for a particular consumer good has a demand function given by: q = 24 - p and supply given by p = q + q^2, where q is the quantity and p is the price. Question: If the government decided not to set the price, but instead imposed a tax on production of $1 per unit, effectively increasing the cost to supply by $1 dollar per unit for every level of quantity supplied, what would the new equilibrium quantity be?Suppose that the demand for a good is described by the inverse demand function p = 10 - 3q and the supply of the good is given by the inverse supply function p = 2 + 2 q: Q: Suppose the government imposes a $1 per unit tax on suppliers. Now what is the price the seller will receive and quantity of the good in this market?In a competitive market, the following supply and demand equations are given: Supply P = 5 + 0.36Q Demand P = 100 - 0.04Q, where P represents price per unit in dollars, and Q represents rate of sales in units per Year. 1. I. Determine the equilibrium price and sales rate. Determine the deadweight loss that would result if the government were to impose a price ceiling of £40 per unit.
- Suppose the following demand and supply function of a commodity. 15 Qd = 55 - 5P Qs = -50 + 10P After imposing tax, the new supply function is Qs = -60 + 10P Find out the equilibrium price and quantity before tax.Consider the following supply and demand curves: Demand: Price = 50-3.5*Qd Supply: Price = 20+.5*Qs Suppose now a 20 dollar subsidy was placed on consumers. Given this information find the resulting subsidy bill.A perfectly competitive market is characterized by the following inverse demand function and inverse supply function where Q is output and P is the price in dollars. 1. Suppose that a price ceiling of $30 is set by the government. Calculate the consumer surplus, the producer surplus, and the deadweight loss as a result of the government price ceiling
- A perfectly competitive market is characterized by the following inverse demand function and inverse supply function where Q is output and P is the price in dollars. Demand: P = 100 – QD Supply: P = 10 + QS Suppose that a price ceiling of $30 is set by the government. Calculate the consumer surplus, the producer surplus, and the deadweight loss as a result of the government price ceilingThe demand and supply curves for a price taking firm are as follows: Qd = 10- 0.5 Pd Qs= -2+Ps, when Ps>=2 Qs= 0, when Ps<2 where Qd is the quantity demanded when the price consumers pay is Pd, and Qs is the quantity supplied when the price producers receive is Ps. Answer the questions below: Suppose the government imposes an excise tax of 3 TL per unit. What will the new equilibrium quantity be? What price will buyers pay? What price will sellers receive? Calculate consumer surplus (CS), producer surplus (PS) and deadweight (DWL) loss in this case. (Use a diagram while answering the question, show CS, PS and DWL loss areas in your diagram.Q)The inverse demand function for good x is defined by the equation p = 214 - 5q, where q is the number of units sold. The inverse supply function is defined by p = 7 + 4q. A tax of $36 is imposed on suppliers for each unit of x that they sell. When the tax is imposed, the deadweight loss of the market is