The coconut oil demand function (Buschena and Perloff, 1991) is Q = 1,200 - 9.5p + 16.2 pp + 0.2Y, where Q is the quantity of coconut oil demanded in thousands of metric tons per year, p is the price of coconut oil in cents per pound, Pp is the price of palm oil in cents per pound, and Y is the income of consumers. Assume that p is initially 45 ¢ per pound, Pp is 31 ¢ per pound, and Q is 1,275 thousand metric tons per year. Calculate the income elasticity of demand for coconut oil.

The coconut oil demand function (Buschena and Perloff, 1991) is Q = 1,200 - 9.5p + 16.2 pp + 0.2Y, where Q is the quantity of coconut oil demanded in thousands of metric tons per year, p is the price of coconut oil in cents per pound, Pp is the price of palm oil in cents per pound, and Y is the income of consumers. Assume that p is initially 45 ¢ per pound, Pp is 31 ¢ per pound, and Q is 1,275 thousand metric tons per year. Calculate the income elasticity of demand for coconut oil.

ECON MICRO

5th Edition

ISBN:9781337000536

Author:William A. McEachern

Publisher:William A. McEachern

Chapter5: Elasticity Of Demand And Supply

Section: Chapter Questions

Problem 1.1P: (Calculating Price Elasticity of Demand) Suppose that 50 units of a good are demanded at a price of...

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The coconut oil demand function (Buschena and Perloff, 1991) is Q= 1,200 - 9.5p + 16.2p, + 0.002Y, where Q is the quantity of coconut oil demanded in thousands of metric tons per year, p is the price of coconut oil in cents per pound, p., is the price of palm oil in cents per pound, and Y is the income of consumers. Assume 50e per pound, p, is 31¢ per pound, and Q is 1,330 thousand metric tons per vear. Calculate the income elasticity of demand for coconut oil. The income elasticity of demand for coconut oil is (Enter a numeric response using a real number rounded to three decimal places.) tv Help Me Solve ATa ck Answ MacBook Air 80 DI DD esc F1 F2 F3 F5 F6 F7 F8 F9 F10 F11 F12 @ $ % & 1 2 3 4 5 6 7 8 9 { Q W E T Y U P tab A H K ..
The coconut oil demand function (Buschena and Perloff, 1991) is Q=1,200-9.5p+16.2pp +0.002Y, where Q is the quantity of coconut oil demanded in thousands of metric tons per year, p is the price of coconut oil in cents per pound, pp is the price of palm oil in cents per pound, and Y is the income of consumers. Assume that p is initially 45¢ per pound, pp is 31¢ per pound, and Q is 1,343 thousand metric tons per year. Calculate the income elasticity of demand for coconut oil. The income elasticity of demand for coconut oil is (Enter a numeric response using a real number rounded to three decimal places.)
The coconut oil demand function (Buschena and Perloff, 1991) is Q = 1,200 -9.5p + 16.2pp +0.2Y, where Q is the quantity of coconut oil demanded in thousands of metric tons per year, p is the price of coconut oil in cents per pound, pp is the price of palm oil in cents per pound, and Y is the income of consumers. Assume that p is initially 45¢ per pound, pp is 31¢ per pound, and Q is 1,322 thousand metric tons per year. Calculate the income elasticity of demand for coconut oil. The income elasticity of demand for coconut oil is (Enter a numeric response using a real number rounded to three decimal places.)
Consider the demand function for processed pork in Canada, Q = 171 - 20p + 20p, + 3p, + 0.002Y where Q is the quantity of pork demanded (measured in millions of kg per year), p is the price of pork, Ph is the price of beef, Pc is the price of chicken, and Y is the income of consumers. If per capita income, Y, increases by $180 a year, then the quantity demanded changes by million kg. per year. (Enter a numeric response using a real number rounded to two decimal places.) 30 tv MacBook Air 80 DII DD esc F1 F2 F3 F4 F6 F7 F8 F9 F10 FY @ $ & 1 4 7 8 9 %3D Q W E R Y tab A D F H J K L * 3
The coconut oil demand function (Bushena and Perloff, 1991) is Q=1,200-9.5p+16.2pp +0.2Y, is where Q is the quantity of coconut oil demanded in thousands of metric tons per year, p is the price of coconut oil in cents per pound, Pp is the price of palm oil in cents per pound, and Y is the income of consumers. Assume that p is initially 65 cents per pound. Pp 23 cents per pound, and Q is 1,375 thousand metric tons per year. Calculate the price elasticity of demand for coconut oil and the cross-price elasticity of demand (with respect to the price of palm oil). The price elasticity of demand is e= (Enter your response rounded to three decimal places and include a minus sign.)
The coconut oil demand function (Bushena and Perloff, 1991) is Q = 1,200 -9.5p+16.2pp +0.2Y, where Q is the quantity of coconut oil demanded in thousands of metric tons per year, p is the price of coconut oil in cents per pound, pp is the price of palm oil in cents per pound, and Y is the income of consumers. Assume that p is initially 45 cents per pound, pp is 29 cents per pound, and Q is 1,350 thousand metric tons per year. Calculate the price elasticity of demand for coconut oil and the cross-price elasticity of demand (with respect to the price of palm oil). The price elasticity of demand is (Enter your response rounded to three decimal places and include a minus sign.)
The coconut oil demand function (Bushena and Perloff, 1991) is Q=1,200-9.5p+16.2pp +0.2Y, where Q is the quantity of coconut oil demanded in thousands of metric tons per year, p is the price of coconut oil in cents per pound, pp is the price of palm oil in cents per pound, and Y is the income of consumers. Assume that p is initially 65 cents per pound, p, is 31 cents per pound, and Q is 1,275 thousand metric tons per year. Calculate the price elasticity of demand for coconut oil and the cross-price elasticity of demand (with respect to the price of palm oil). The price elasticity of demand is (Enter your response rounded to three decimal places and include a minus sign.) e=
Consider the demand function for processed pork in Canada, Q= 171- 20p + 20p, + 3p, + 0.002Y where Q is the quantity of pork demanded (measured millions of kg per year), p is the price of pork, P. is the price of beef, p, is the price of chicken, and Y is the income of consumers. If the price of beef decreases from $4 per kg. to $2.53 per kg., then the demand curve for processed pork will shift to the left by million kg. per year. (Enter a numeric response using a real number rounded to two decimal places.) tv MacBook Air DII DD 80 esc F6 F7 F9 F10 F12 FI F3 @ $ % & 1 2 3 4 6 7 8 de Q W E R T Y P qe A F J K ck ? .. ..
Given below is the demand function for coconut oil. Q = 1,200 – 9.5P + 16.2Pp + 0.2 Y Where Q = quantity demanded of coconut oil P = price of coconut oil in cents per pound Pp = price of palm oil in cents per pound (palm oil is a substitute for coconut oil) Y = income of consumers Initially, Q = 1,275 thousand metric tons per year (Q = 1275) P = 45 cents per pound (P = 45) Pp = 31 cents per pound (Pp = 31) (a) Please calculate the Income at the above values of Q, P and Pp. and show your calculations (b) Please calculate the own point price elasticity of demand and show your calculations. (c) Please calculate the point cross elasticity of demand between palm oil and coconut oil and show your calculations.
Consider the demand function for processed pork in Canada, Qd = = 270.00 - 12p +20p + 3pc +0.002Y The supply function for processed pork in Canada is: Qs p is the price of pork Q is the quantity of pork demanded (measured in millions of kg per year) Solve for the equilibrium price and quantity for pork. The equilibrium price of pork is $ rounded to two decimal places.) = 234.00 + 36p - 60ph Pp is the price of beef = $4 per kg Pc is the price of chicken = $3 per kg Y is the income of consumers = $12,500 Ph is the price of a hog = $1.50 per kg and the equilibrium quantity of pork is million kg per year. (Enter numeric responses using real numbers
Consider the demand function for processed pork in Canada, Q= 171- 20p + 20p, + 3p. + 0.002Y where Q is the quantity of pork demanded (measured in millions of kg per year), p is the price of pork, p, is the price of beef, p. is the price of chicken, and Y is the income of consumers. If the price of beef decreases from $4 per kg. to $2.53 per kg., then the demand curve for processed pork will shift to the right left : 30 étv Help Me Solve This eText Paui. ar All MacBook Air esc 80 F1 DI DD F2 F3 F5 F6 F7 F8 F9 F10 @ #3 & 1 2 3 4 6. 7 8 Q W E R T Y tab P 多:
The estimated demand function (Moschini and Meilke, 1992) for Canadian processed pork is Q = 161 - 20p + 20p, + 3pc + 2Y, where Q is the quantity in million kilograms (kg) of pork per year, p is the dollar price per kg, p, is the price of beef in Canadian dollars per kg, Pe is the price of chicken in dollars per kg, and Y is average income in thousands of dollars. What is the demand function if we hold ph, Per and Y at their typical values during the period studied: ph = 4.6, p. = 3.2, and Y = 11.5? Demand as a function of p is (enter your first response rounded to one decimal place and your second response as a whole number): Incor tv 30 MacBook Ai DII 80 F9 F10 F11 F6 F7 F8 FI F2 F3 F4 F5