A sporting goods manufacturer determines that the demand function for a certain brand of skateboards is x=D(p)=1000e-0.01p , where p is the price of a skateboard in dollars and x is in number of skateboards sold each month. (a) For the demand function for the barstools is x=D(p)=1000e-0.01p , the elasticity is E(p)= (b) When p=90 , the elasticity E(90) = The demand is --Select-- v, the manufacturer should ---Select--- v the price to increase its revenue. (c) The price the manufacturer should charge per skateboard in order to maximize its revenue is p= dollars.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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A sporting goods manufacturer determines that the demand function for a certain brand of skateboards is x=D(p)=1000e-0.01P , where p is the price of a skateboard in dollars and x is in number of
skateboards sold each month.
(a) For the demand function for the barstools is x=D(p)=D1000e-0.01p , the elasticity is E(p)=
(b) When p=90, the elasticity E(90)=
. The demand is
-Select--- v
the manufacturer should
Select--- v the price to increase its revenue.
(c) The price the manufacturer should charge per skateboard in order to maximize its revenue is p=
dollars.
Transcribed Image Text:A sporting goods manufacturer determines that the demand function for a certain brand of skateboards is x=D(p)=1000e-0.01P , where p is the price of a skateboard in dollars and x is in number of skateboards sold each month. (a) For the demand function for the barstools is x=D(p)=D1000e-0.01p , the elasticity is E(p)= (b) When p=90, the elasticity E(90)= . The demand is -Select--- v the manufacturer should Select--- v the price to increase its revenue. (c) The price the manufacturer should charge per skateboard in order to maximize its revenue is p= dollars.
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