A population numbers 15,000 organisms initially and decreases by 3.8% each year. Suppose P represents population, and t the number of years of growth. An exponential model for the population can be written in the form P = a - b' where |3| P = %3D Question Help: DVideo 1 D Video 2 Submit Question

Algebra and Trigonometry (6th Edition)
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ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
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Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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**Exponential Population Model**

A population numbers 15,000 organisms initially and decreases by 3.8% each year.

Suppose \( P \) represents the population, and \( t \) the number of years of growth. An exponential model for the population can be written in the form \( P = a \cdot b^t \) where

\[ P = \_\_\_ \]

For additional assistance, the website provides:

- Question Help: Interactive guides and examples.
- Video 1: A tutorial on exponential decay.
- Video 2: A deeper dive into population models.

An option is available to submit questions for personalized feedback.

Note: This model helps illustrate how populations change over time with exponential decay, depicting how quickly they reduce depending on the rate of decrease.
Transcribed Image Text:**Exponential Population Model** A population numbers 15,000 organisms initially and decreases by 3.8% each year. Suppose \( P \) represents the population, and \( t \) the number of years of growth. An exponential model for the population can be written in the form \( P = a \cdot b^t \) where \[ P = \_\_\_ \] For additional assistance, the website provides: - Question Help: Interactive guides and examples. - Video 1: A tutorial on exponential decay. - Video 2: A deeper dive into population models. An option is available to submit questions for personalized feedback. Note: This model helps illustrate how populations change over time with exponential decay, depicting how quickly they reduce depending on the rate of decrease.
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