Writing Linear and Exponential Equations When a new charter school opened in 1980, there were 820 students enrolled. Using function notation, write a formula representing the number, N, of students attending this charter school t years after 1980, assuming that the student population: N (t) a) Increases 25% per year b) Decreases 8.3% per year c) Increases 71 students per year d) Decreases 32 students per year e) Increases 6.9% per year g) Remains constant (does not change) N(t) = = N(t) N (t) N(t) N(t) =

Algebra and Trigonometry (6th Edition)
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ISBN:9780134463216
Author:Robert F. Blitzer
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ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Writing Linear and Exponential Equations
When a new charter school opened in 1980, there were 820 students enrolled. Using
function notation, write a formula representing the number, N, of students attending
this charter school t years after 1980, assuming that the student population:
N(t)
a) Increases 25% per year
b) Decreases 8.3% per year
c) Increases 71 students per year
d) Decreases 32 students per year
e) Increases 6.9% per year
g) Remains constant (does not
change)
N(t) =
N (t)
N(t)
N(t)=
N(t)
Transcribed Image Text:Writing Linear and Exponential Equations When a new charter school opened in 1980, there were 820 students enrolled. Using function notation, write a formula representing the number, N, of students attending this charter school t years after 1980, assuming that the student population: N(t) a) Increases 25% per year b) Decreases 8.3% per year c) Increases 71 students per year d) Decreases 32 students per year e) Increases 6.9% per year g) Remains constant (does not change) N(t) = N (t) N(t) N(t)= N(t)
Constructing Linear and Exponential Functions - Application
In 2000, the estimated population of Pottsville, USA was 37,819 people. By 2001, the population had
grown to 38,389 people.
Assuming that the growth is linear, construct a linear function L(t) that expresses the population of
Pottsville t years since 2000 and use it to predict the population in the year 2008.
L(t) =
Round to the nearest thousandth as needed.
If this growth rate continues, the population in the year 2008 will be approximately
Round your answer to the nearest person.
Assuming that the growth is exponential, construct an exponential function E(t) that expresses the
population of Pottsville t years since 2000 and use it to predict the population in the year 2008.
E(t) =
Round to the nearest thousandth as needed.
people.
If this growth rate continues, the population in the year 2008 will be approximately
Round your answer to the nearest person.
people.
Transcribed Image Text:Constructing Linear and Exponential Functions - Application In 2000, the estimated population of Pottsville, USA was 37,819 people. By 2001, the population had grown to 38,389 people. Assuming that the growth is linear, construct a linear function L(t) that expresses the population of Pottsville t years since 2000 and use it to predict the population in the year 2008. L(t) = Round to the nearest thousandth as needed. If this growth rate continues, the population in the year 2008 will be approximately Round your answer to the nearest person. Assuming that the growth is exponential, construct an exponential function E(t) that expresses the population of Pottsville t years since 2000 and use it to predict the population in the year 2008. E(t) = Round to the nearest thousandth as needed. people. If this growth rate continues, the population in the year 2008 will be approximately Round your answer to the nearest person. people.
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