The population of a country doubles in 50 years. How many years will it be five times as much? Assume that the rate of increase is proportional to the number of inhabitants.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section: Chapter Questions
Problem 9T
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The population of a country doubles in 50
years. How many years will it be five times as
much? Assume that the rate of increase is
proportional to the number of inhabitants.
VALUE OF C = In P,
VALUE OF k = 0.0086643
Years it will be five times = 185.75
years
VALUE OF C = In P.
VALUE OF k = 0.0138629
Years it will be five times = 116.10
%3D
years
VALUE OF C = In P.
VALUE OF k = 0.0115525
%3D
Years it will be five times = 139.32
years
VALUE OF C = In P,
VALUE OF k = 0.0173287
%3D
Years it will be five times = 92.88
years
Transcribed Image Text:The population of a country doubles in 50 years. How many years will it be five times as much? Assume that the rate of increase is proportional to the number of inhabitants. VALUE OF C = In P, VALUE OF k = 0.0086643 Years it will be five times = 185.75 years VALUE OF C = In P. VALUE OF k = 0.0138629 Years it will be five times = 116.10 %3D years VALUE OF C = In P. VALUE OF k = 0.0115525 %3D Years it will be five times = 139.32 years VALUE OF C = In P, VALUE OF k = 0.0173287 %3D Years it will be five times = 92.88 years
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