The population of a certain country (in millions) at time t (in years) is P(t) - 2.4, where t-0 is the year 2000. (a) When will the population double in size? (b) The population of a neighboring country has an initial population of 3 millicn individuals and the populaticn doubles every 100 years. Find the function N(t) which gives the population of this neighboring country t years after 2000. (c) When will the two countries have the same population?

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section: Chapter Questions
Problem 18T
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2. The population of a certain country (in millions) at time t (in years) is
P() - 2.4,
w here t 0 is the year 2000.
(a) When will the population double in size?
(b) The population of a neighboring country has an initial population of 3 million individuals and the population
doubles every 100 ycars. Find the function N(t) which gives the population of this neighboring country t
years after 2000.
(c) When will the two count ries have the same population?
Transcribed Image Text:2. The population of a certain country (in millions) at time t (in years) is P() - 2.4, w here t 0 is the year 2000. (a) When will the population double in size? (b) The population of a neighboring country has an initial population of 3 million individuals and the population doubles every 100 ycars. Find the function N(t) which gives the population of this neighboring country t years after 2000. (c) When will the two count ries have the same population?
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