The demand function for fresh strawberries is D(p) 200 - 5p and the supply function is S(p) = 20+ p. What is the equilibrium price? = 10 20 30 50 None of the above
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- What is the inverse of this supply function? Qs =P-20The demand function of a market is:- Qd = 24P - 360 If the equilibrium price is $17 Find equilibrium quantityIf the demand function for a commodity is ?2+4?=1600p2+4q=1600 and the supply function is given by the equation 300−?2+2?=0300−p2+2q=0, find the equilibrium quantity and equilibrium price.
- Assume that the demand function is equal to: QD = 5000 - 1000P Where the price range is P1.00 to P5.00, derive the demand schedule economicsGiven the following supply and demand functions find the equilibrium price and quantity in the market: Qd=195-20P Qs=-5+5PConsider the demand function d(p)=300e^−0.01p^2 items purchased when charging p dollars per item. Currently the price is 9 dollars per item. Use marginal analysis to estimate the decrease in demand when the price increases by 0.3 dollars per item. Demand would decrease by approximately _____ items. Round your answer to three decimal places.
- demand for a product is related to its selling price P (in dollars) by the equation n=2800-100p where n is the number of fans that can be sold per month at a price P. Find the selling price that will maximize the revenue.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 followingIf the demand and supply curves for a commodity are defined as follows, Qd=200-0.6(p) Qs=80+1.4(p) What would be the best option to represent the equilibrium price and equilibrium quantity
- For a certain commodity the demand equation is given by Demand = −30p + 1000. At a price of $5, 600 units of this commodity are supplied. (a) If the supply equation is linear and the market price is $10, find the supply equation. (b)If the price of this commodity increases by $3 per unit, what effect will this have on the supply and demand of the commodity?A toy manufacturing from has demand for the product is given by the demand function Q= 500 - 3p. Where P is the price in dollars and q is the quantity sold per year. What quantity will the firm sell at price $100.There is no demand for a certain make of one-time use camera when the unit price is $ 12. However, when the unit price is $ 8, the quantity demanded is 8000/week. The supplier will not market any cameras if the unit price is $ 2 or lower. At $ 4/camera, however, the manufacturer will make available 5000 cameras/week. Given that both the supply and demand equations are linear: Determine the associated linear demand function Determine the linear supply function. At what price should the camera be sold so that there is neither a surplus nor a shortage?