An employee's monthly productivity M, in number of units produced, is found to be a function of the number t of years of service. For a certain product, a productivity function is shown below. Find the maximum productivity and the year in which it is achieved. M(t) = -2t² + 108t+ 150, 0≤t≤ 40 The maximum productivity is achieved in year The maximum productivity is units.

College Algebra
10th Edition
ISBN:9781337282291
Author:Ron Larson
Publisher:Ron Larson
Chapter4: Rational Functions And Conics
Section4.2: Graphs Of Rational Functions
Problem 88E
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An employee's monthly productivity M, in number of units produced, is found to be a function of the number t of years of service. For a certain product, a
productivity function is shown below. Find the maximum productivity and the year in which it is achieved.
M(t) = -2t² + 108t+ 150, 0≤t≤ 40
The maximum productivity is achieved in year
The maximum productivity is
units.
Transcribed Image Text:An employee's monthly productivity M, in number of units produced, is found to be a function of the number t of years of service. For a certain product, a productivity function is shown below. Find the maximum productivity and the year in which it is achieved. M(t) = -2t² + 108t+ 150, 0≤t≤ 40 The maximum productivity is achieved in year The maximum productivity is units.
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