A product is introduced to the market. The weekly profit (in dollars) of that product decays expone as function of the price that is charged (in dollars) and is given by P(z) 85000 - e 0.02-z Suppose the price in dollars of that product, z(t), changes over time t (in weeks) as given by z(t) = 53 + 0.7 - t2 %3D Find the rate that profit changes as a function of time, P) dollars/week How fast is profit changing with respect to time 4 weeks after the intraduction. dollars/week
A product is introduced to the market. The weekly profit (in dollars) of that product decays expone as function of the price that is charged (in dollars) and is given by P(z) 85000 - e 0.02-z Suppose the price in dollars of that product, z(t), changes over time t (in weeks) as given by z(t) = 53 + 0.7 - t2 %3D Find the rate that profit changes as a function of time, P) dollars/week How fast is profit changing with respect to time 4 weeks after the intraduction. dollars/week
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.7: Applications
Problem 13EQ
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