A painting is purchased as an investment for $125. If its value increases continuously so that it doubles every 4 years, then its value is given by the function V (t) = 125 2/4 for t > 0 where t is the number of years since the painting was purchased, and V (t) is its value (in dollars) at time t. Find V (16) and V (20). V (16) =$ V (20) = $

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter8: Polynomials
Section8.1: Adding And Subtracting Polynomials
Problem 44PPS
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A painting is purchased as an investment for $125. If its value increases continuously so that it
doubles every 4 years, then its value is given by the function
V (t) = 1252/4 for t > 0
where t is the number of years since the painting was purchased, and V (t) is its value (in dollars) at
time t. Find V (16) and V (20).
V (16) = $
V (20) = $
Transcribed Image Text:A painting is purchased as an investment for $125. If its value increases continuously so that it doubles every 4 years, then its value is given by the function V (t) = 1252/4 for t > 0 where t is the number of years since the painting was purchased, and V (t) is its value (in dollars) at time t. Find V (16) and V (20). V (16) = $ V (20) = $
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