Suppose the demand for a product is given by
D(p)=−3p+139..
A) Calculate the elasticity of demand at a price of $31.
Elasticity = ? (Round to three decimal places.)
B) At what price do you have unit elasticity? (Round your answer to the nearest penny.)
Price = ?
Suppose the demand for a product is given by D(p)=−3p+139.. A) Calculate the elasticity of demand...
uppose the demand for a product is given by D ( p ) = − 8 p + 156 . A) Calculate the elasticity of demand at a price of $13. (Give your answer to three decimal places.) Elasticity = 2 Correct B) At what price do you have unit elasticity? (Round your answer to the nearest penny.)
A demand function is given by the equation Q = 112 – 3P. Suppose the price is P = 15. At this price, find the price elasticity of demand. USE THE POINT SLOPE METHOD to find this elasticity. Round your answer to the nearest tenth.
Suppose that demand is given by the equation: Qd 180-3P And supply is given by the equation: Qs P-20 Question Using the midpoint formula, calculate the elasticity for demand Round your answer to 2 decimal places) 2.43, and elastic @ 0.24, and elastic o 2.43, and inelastic 0.24, and inelastic
If the demand function for a product is given by p=4400/q+3 ; find the elasticity for this demand function when p = $220. Round your answer off to 2 decimal places. Elasticity = E =
Suppose the market was made up of two demanders. Demander 1 has a demand function given by: qp = 100 - 2P. Demander 2 has a demand function given by: qp = 250 - 4P. The horizontal summation of these two demand functions will, when graphed, have a kink (point where the slope changes). Determine the price associated with the kink in the total demand function. (Do not include a dollar sign in your response. Round to the nearest 2...
The demand for a product can be approximated by q=D(p)=80e−0.01p, where p represents the price of the product, in dollars, and q is the quantity demanded. (a) Find the elasticity function: E(p)= (b) Evaluate the elasticity at 5. E(5)= (c) Should the unit price be raised slightly from 5 in order to increase revenue? ? yes no (d) Use the elasticity of demand to find the price pp which maximizes revenue for this product. p=p= Round to three decimal places as needed.
For the demand equation for a certain metal is D(P)-175-3p per pound. Find the elasticity of demand for any price p and the elasticity of demand at price p-35. Is the demand elastic or inelastic at this price? (6 points) 9. ,where p is the price
Given the following price-demand function, find the elasticity of demand, E(p), and determine whether demand is elastic, inelastic, or has unit elasticity for the following values of p. (Round your answers to two decimal places.) x = 104,544 - 32p2 (a) p = 43 E(P) = Determine the demand. O elastic O inelastic O unit elasticity (b) p = 30 E(P) = Determine the demand. O elastic O inelastic O unit elasticity (c) p = 50 E() = Determine the...
Given the following price-demand function, find the elasticity of demand, E(p), and determine whether demand is elastic, inelastic, or has unit elasticity for the following values of p. (Round your answers to two decimal places.) x = 104,544 - 32p2 (a) p = 43 E(P) = Determine the demand. O elastic O inelastic O unit elasticity (b) p = 30 E(P) = Determine the demand. O elastic O inelastic O unit elasticity (c) p = 50 E() = Determine the...
The demand function for a Christmas music CD is given by q=D(p)=0.25(225−p2) where qq (measured in units of a hundred) is the quantity demanded per week and pp is the unit price in dollars. (a) Find the elasticity function E(p)= (b) Evaluate the elasticity at 10. E(10)= (c) Should the unit price be lowered slightly from 10 in order to increase revenue? ? yes no (d) Use the elasticity of demand to find the price which maximizes revenue for this product. p= dollars...