The estimated monthly U.S. demand function for avocados is Q=144-40p+20pt, where p is the price of avocados and pt is the price of tomatoes. The estimated supply function is Q=50+15p.The initial price of tomatoes is $0.80 per pound. Using algebra, determine the initial equilibrium price and quantity of avocados, and then determine how price and quantity change if the price of tomatoes increases by $1.15 to $1.95. Given pt=$0.80, the initial equilibrium price of avocados is p=$?? and the initial equilibrium quantity of avocados is Q=??.
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The estimated monthly U.S. demand function for avocados is Q=144-40p+20pt, where p is the price of...
How to get the bottom 2 questions Suppose the demand function for avocados is -104-40p+20pt 0.01Y where p is the price of avocados, pt is the price of tomatoes, and Y is average income, and the supply function for avocados is Q-58 15p-20p, where pr is the price of fertilizer. Suppose pt SO.80, Y -$4,000, and pr $0.40. What is the equilibrium price and quantity of avocados? The equilibrium price of avocados is -$2 and the equilibrium quantity is Q80...
The estimated supply function for avocados is Q = 58 + 15p - 20pf, where p is the price of avocados and pf is the price of fertilizer. The price elasticity of supply, estimated at p = 4 and pf = 10, is approximately?
The estimated supply function for avocados is Q = 58 + 15p - 20pf, where p is the price of avocados and pf is the price of fertilizer. When the price of fertilizer increases by $1.50 the inverse supply curve shifts The price elasticity of supply, estimated at p = 4 and pf = 10, is approximately When the price of fertilizer increases by $1.50 the supply curve shifts
Suppose the demand function (D) for golf clubs is: Q-240-0.50P where P is the price paid by consumers in dollars per club and Q is the quantity demanded in thousands. Suppose the supply curve (S) for golf clubs is estimated to be: Q-1.00P. Calculate the equilibrium price for golf clubs and the equilibrium quantity sold. The equilibrium price is $ 160 per club (Enter your response as an integer.), and the equilibrium quantity is 160 thousand clubs (Enter your response...
Suppose the demand function (D) for golf clubs is: Q=240-1.00P where P is the price paid by consumers in dollars per club and is the quantity demanded in thousands Suppose the supply curve (S) for golf clubs is estimated to be Q=2.00P Calculate the equilibrium price for golf clubs and the equilibrium quantity sold The equilibrium price is $ per club (Enter your response as an integer.), and the equilibrium quantity is Suppose instead that golf club producers agree to...
The demand function for bicycles in Greece is estimated to be ?=2000−5.5? Where Q is the quantity demanded in units and P is the price per unit. When P=150 euros, determine the price elasticity of demand.
The demand function for pork is Q400 100P 0.01INCOME where Q" is the tons of pork demanded in your city per week, P is the price of a pound of pork, and INCOME is the average household income in the city. Cl The supply function for pork is Q%- 200+150P-30coST where Qs is the tons of pork supplied in your city per week, P is the price of a pound of pork, and COST is the cost of pig food....
TULTIC VOIR.NUULUU UUUPCI I TIULTIC VOIR Score: 0 of 1 pt 5 of 14 (4 complete) HW Score: 9.52%, 1.33 of 14 pts Concept Question 7.1.3 Question Help The figure on the right displays the market for video game consoles, where nine buyers are interacting with nine sellers Market for Video Game Consoles and at that price, the 900 H According to this figure, the equilibrium price is $ equilibrium quantity is 800- 7004 500 5004 Price 300- Quantity Enter...
The demand function for an oligopolistic market is given by the equation, Q = 275 – 4P, where Q is quantity demanded and P is price (Note: inverse demand for the dominant firm here is P = 50 - .2Q). The industry has one dominant firm whose marginal cost function is: MC = 12 + 0.7QD, and many small firms, with a total supply function: QS = 25 + P. In equilibrium, the total output of all small firms is
13.6.17 Question Help The Cobb-Douglas production function for a particular product is N(x,y) = 80x0.8,0.2, where x is the number of units of labor and y is the number of units of capital required to produce N(x, y) units of the product. Each unit of labor costs $40 and each unit of capital costs $120. IF $1,200,000 is budgeted for production of the product, determine how that amount should be allocated to maximize production. Production will be maximized when using...