Let C(t) be the carbon dioxide level in parts per million in the atmosphere where t is the time in years since 2000. Under two possible models the derivative functions are 1. C'(t) = 0.45 +0.03t 11. C'(t)=0.45e0.025 If the carbon dioxide level was 370 ppm in 2000, find C(t) for each model. Then find the carbon dioxide level in 2030 for each model. and the carbon dioxide level in 2030 is C(30) - ppm. Using Model I., C(t) Using Model II., C(t) and the carbon dioxide level in 2030 is C(30) ppm.
Let C(t) be the carbon dioxide level in parts per million in the atmosphere where t is the time in years since 2000. Under two possible models the derivative functions are 1. C'(t) = 0.45 +0.03t 11. C'(t)=0.45e0.025 If the carbon dioxide level was 370 ppm in 2000, find C(t) for each model. Then find the carbon dioxide level in 2030 for each model. and the carbon dioxide level in 2030 is C(30) - ppm. Using Model I., C(t) Using Model II., C(t) and the carbon dioxide level in 2030 is C(30) ppm.
Chemistry
10th Edition
ISBN:9781305957404
Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Chapter1: Chemical Foundations
Section: Chapter Questions
Problem 1RQ: Define and explain the differences between the following terms. a. law and theory b. theory and...
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Transcribed Image Text:Let C(t) be the carbon dioxide level in parts per million in the atmosphere where t is the time in years since 2000.
Under two possible models the derivative functions are
1. C'(t)=0.45 +0.03
11.
C'(t)=0.45e0.025
If the carbon dioxide level was 370 ppm in 2000, find C(t) for each model. Then find the carbon dioxide level in 2030 for each model.
Using Model I, C(t)
Using Model II., C(t)
and the carbon dioxide level in 2030 is C(30) - ppm.
and the carbon dioxide level in 2030 is C(30)-pp
ppm.
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