The graph shows a function that models the value V (in millions of dollars) of a stock portfolio as a function of timet (in months) over an 18-month period. 10 V (millions of dollars) 1. t (months) 11 12 13 14 17 18 10 15 16 Identify any maximum values and minimum values. A maximum value of 6.91 occurs at t = 5. A minimum value of 1.29 occurs at t = 14. A maximum value of 7.03 occurs at t = 4. A minimum value of 1.15 occurs at t 15. A maximum value of 2.72 occurs at t = 18. A minimum value of 3.99 occurs at t = 0. %3D A maximum value of 3.99 occurs at t = 0. A minimum value of 2.72 occurs at t = 18.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.5: Properties Of Logarithms
Problem 70E
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The graph shows a function that models the value V (in millions of dollars) of a stock portfolio as a
function of timet (in months) over an 18-month period.
10 V(nillions of dollars)
(months)
12
1617T8
Identify any maximum values and minimum values.
A maximum value of 6.91 occurs at t = 5. A minimum value of 1.29 occurs at t= 14,
A maximum value of 7.03 occurs at t=4. A minimum value of 1.15 occurs at t 15.
A maximum value of 2.72 occurs at t = 18. A minimum value of 3.99 occurs at t = 0.
A maximum value of 3.99 occurs at t = 0. A minimum value of 2.72 occurs at t = 18.
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Transcribed Image Text:Question The graph shows a function that models the value V (in millions of dollars) of a stock portfolio as a function of timet (in months) over an 18-month period. 10 V(nillions of dollars) (months) 12 1617T8 Identify any maximum values and minimum values. A maximum value of 6.91 occurs at t = 5. A minimum value of 1.29 occurs at t= 14, A maximum value of 7.03 occurs at t=4. A minimum value of 1.15 occurs at t 15. A maximum value of 2.72 occurs at t = 18. A minimum value of 3.99 occurs at t = 0. A maximum value of 3.99 occurs at t = 0. A minimum value of 2.72 occurs at t = 18. Question 2 of11 Next Question
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