The population of Wakanda is modelled by the function P(t) = 0.5t2 +10t+ 200, where P(t) is the population in thousands and t is the time in years. According to the function when will the population reach 312000 if t=0 is considered to be the year 2000? 2020 2010 2008 2016 Alex invests $2000 in a bond that pays 6% per year. Write an equation that models the growth of their investment. OV = 2000(1+r)0.06 OV = 6(2000)" OV = 2000(1.06)" OV = 2000(1+r) 6
The population of Wakanda is modelled by the function P(t) = 0.5t2 +10t+ 200, where P(t) is the population in thousands and t is the time in years. According to the function when will the population reach 312000 if t=0 is considered to be the year 2000? 2020 2010 2008 2016 Alex invests $2000 in a bond that pays 6% per year. Write an equation that models the growth of their investment. OV = 2000(1+r)0.06 OV = 6(2000)" OV = 2000(1.06)" OV = 2000(1+r) 6
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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
Transcribed Image Text:The population of Wakanda is modelled by the function
P(t) = 0.5t2 +10t+ 200, where P(t) is the population in thousands
and t is the time in years. According to the function when will the population reach
312000 if t=0 is considered to be the year 2000?
2020
2010
2008
2016

Transcribed Image Text:Alex invests $2000 in a bond that pays 6% per year.
Write an equation that models the growth of their investment.
OV = 2000(1+r)0.06
OV = 6(2000)"
OV
=
2000(1.06)"
OV = 2000(1+r) 6
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