Explanation Given: The currently number of rats is 200, monthly growth rate is 8 % and time = 1 year. Concept Used: Exponential Growth: A quantity that grows by the same percent at regular time periods is said to have exponential growth. There are many real − life examples of exponential growth, such as population, bacteria, viruses, and radioactive substances, just to name a few. Modelling Exponential Growth: Exponential Growth: y = C ( 1 + r ) x C − Initial amount; x − numbers of time intervals in month, ( 1 + r ) is growth factor; r is growth rate (often a percent) Calculation: Modelling Exponential Growth: Exponential Growth: y = C ( 1 + r ) x C − Initial amount; x − numbers of time intervals in month, ( 1 + r ) is growth factor; r is growth rate (often a percent) Here: C = 200; r = 8% and x = 1 year = 12 month y = C ( 1 + r ) x C

2nd Edition

ISBN: 9780135257500

Author: Martin-Gay

Publisher: PEARSON

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Chapter 19.4, Problem 18ES

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Find the number of rats should be expected by next January.

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Chapter 19.4, Problem 17ES

Chapter 19.4, Problem 19ES

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Ch. 19.1 - Prob. 1VRVC Ch. 19.1 - Prob. 2VRVC Ch. 19.1 - Prob. 3VRVC Ch. 19.1 - Prob. 4VRVC Ch. 19.1 - Prob. 5VRVC Ch. 19.1 - Prob. 6VRVC Ch. 19.1 - Prob. 1ES Ch. 19.1 - Prob. 2ES Ch. 19.1 - Prob. 3ES Ch. 19.1 - Prob. 4ES

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Find the number of rats should be expected by next January.

Solution Summary: The author explains that exponential growth is a quantity that grows by the same percent at regular time periods, such as population, bacteria, viruses, and radioactive substances.

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Find the number of rats should be expected by next January.

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