Consider the following demand and supply functions. D(x) = 83-0.4x, S(x) = 2x + 75.8,0 ≤ x ≤ 90 Step 3 of 3: Find the producers' surplus at the equilibrium point. Round your answer to the nearest cent.
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- In this problem, p is in dollars and x is the number of units. The demand function for a certain product is p = 194 − 2x2 and the supply function is p = x2 + 33x + 41. Find the producer's surplus at the equilibrium point. (Round x and p to two decimal places. Round your answer to the nearest cent.)For the demand function d(x) and demand level x, find the consumers' surplus. d(x) = 250 − 0.09x2, x = 50If the supply equation is P = (Q + 4)2 . find the consumer’s surplus when the consumer purchases 40 units at price $6.
- If the supply and demand functions are given by p=20e0.4Q and p=100e-0.2Q, respectively, find the equilibrium price and quantity, and calculate the consumer’s and producer’s surplus.Consider a market for product X and demand is X = 44 - P where P is the price. If the price falls from P = $30 to P = $24, then total consumer surplus will rise byIn this problem, p is in dollars and x is the number of units. The demand function for a product is p = 54 − x2. If the equilibrium price is $5 per unit, how many units will be purchased at this price? x1 = What is the equilibrium point? (x1, p1) = What is the consumer's surplus? (Round your answer to the nearest cent.) $
- The demand curve for a certain product is given by p(q)=573−q2. The supply curve is given by p(q)=1.2q2. Find the consumer surplus at equilibrium. The consumer surplus at equilibrium is $enter your response here. If necessary, round to two decimal places. Do not include units.Supply and demand functions for a product are: q = 50 (70 – 2p) and q = 70 (p – 2), where p = product price and q = number of products a. Determine the values of qo and po from the above function. b. Find the Producers' Surplus and Consumers' Surplus values in equilibrium. c. Interpret the results of point b above, and explain your explanation of the results of point b above.The demand and supply functions for your college newspaper are, q = −9,000p + 2,800 and q = 3,000p + 400, respectively, where p is the price in dollars. At what price should the newspapers be sold so that there is neither a surplus nor a shortage of papers?
- For the demand function (image 1) and supply function (image 2) a) the equilibrium price is: b)the consumers surplus under marker equilibrium, rounded to the nearest integer is: c) the producers surplus under marker equilibrium, rounded to the nearest integer is:Consider the demand curve for hair cuts is given by Q=100−2P and the market equilibrium price equals $10. If, due to a shortage of hairdressers, the equilibrium price increases to $20, what would be the change in the consumer surplus at the new price?What is the consumer surplus and unmet demand in equilibrium if: Q=D(p)=1676−16pQ=D(p)=1676-16p, p > 0 Let the market supply of widgets be given by: Q=S(p)=−4+8pQ=S(p)=-4+8p, p > 0