Courtney L.

asked • 07/27/18

Exponential Functions

The population of a city was about 1.87 thousand in the year 2015, with an annual growth rate of about 1.1%. This situation is represented by the growth function
P(t)=1.87(1.011)t, where is the number of years since 2015. To the nearest whole, what will the population of the city be in 2034?
 
The population of the city be in 2034 will be approximately_______

1 Expert Answer

By:

Arturo O. answered • 07/27/18

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Courtney L.

I’m confused i got 19? For the answer what am I doing wrong 
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07/27/18

Arturo O.

t = 2034 - 2015 = 19

It looks like you did not plug the value of t into the given growth function.
 
In thousands,
 
P(19) = 1.87 (1.011)19 ≅ 2.302
 
The population after 19 years is about 2302
 
 
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07/28/18

Arturo O.

Did you plug the value of t into the growth function?
 
t = 19
 
P(19) = 1.87 (1.011)19 = ?
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07/28/18

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