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A biologist estimates there are 500 animals of a certain species in a particular region. He expects the function P(t) = 500(0.9) 20 to model the future population of the species, where P(t) is the population t years after the initial count. The range of the model function is Select one: a. 1≤P(t) ≤ 500 Ob. 0

A biologist estimates there are 500 animals of a certain species in a particular region. He expects the function P(t) = 500(0.9) 20 to model the future population of the species, where P(t) is the population t years after the initial count. The range of the model function is Select one: a. 1≤P(t) ≤ 500 Ob. 0

Trigonometry (MindTap Course List)
Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Topics In Analytic Geometry
Section: Chapter Questions
Problem 34CT: The population Pinmillions of Texas from 2001 through 2014 can be approximated by the model...
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A biologist estimates there are 500 animals of a certain species in a particular region. He expects the function P(t) = 500(0.9) 20 to model the future population of the species, where P(t) is the population t years after the initial count. The range of the model function is Select one: O a. 1≤P(t) ≤ 500 b. 0<P(t) ≤ 500 c. P(t) ≤ 500 Od. P(t) 2 500
Transcribed Image Text:A biologist estimates there are 500 animals of a certain species in a particular region. He expects the function P(t) = 500(0.9) 20 to model the future population of the species, where P(t) is the population t years after the initial count. The range of the model function is Select one: O a. 1≤P(t) ≤ 500 b. 0<P(t) ≤ 500 c. P(t) ≤ 500 Od. P(t) 2 500
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