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The population y(t) of a certain microorganism grows continuously and quadrupling time is found to be 4.8 hours. What differential equation w O a. y'(t) = 4.8y %3D

The population y(t) of a certain microorganism grows continuously and quadrupling time is found to be 4.8 hours. What differential equation w O a. y'(t) = 4.8y %3D

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Time left 0:30:29 The population y(t) of a certain microorganism grows continuously and follows an exponential behaviour over time. Its quadrupling time is found to be 4.8 hours. What differential equation would you use to describe its growth? O a. y'(t) = 4.8y O b. y(t) = Ce^(4.8t) O c. y(t) = Ce^(-(log(4)/4.8)t) O d. y'(t) = (log(4)/4.8)y O e. y'(t) = -(log(2)/4.8)y O f. y(t) = Ce^((log(2)/4.8)t Fir Next page us page worku.ca/eclass/mod/quiz/attempt.php?attempt=2789067&cmid=1250975&page=2223 DII F9 80 F7 FB F6 F5 F4 F2 F3
Transcribed Image Text:Time left 0:30:29 The population y(t) of a certain microorganism grows continuously and follows an exponential behaviour over time. Its quadrupling time is found to be 4.8 hours. What differential equation would you use to describe its growth? O a. y'(t) = 4.8y O b. y(t) = Ce^(4.8t) O c. y(t) = Ce^(-(log(4)/4.8)t) O d. y'(t) = (log(4)/4.8)y O e. y'(t) = -(log(2)/4.8)y O f. y(t) = Ce^((log(2)/4.8)t Fir Next page us page worku.ca/eclass/mod/quiz/attempt.php?attempt=2789067&cmid=1250975&page=2223 DII F9 80 F7 FB F6 F5 F4 F2 F3
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