The carrying capacity of the fish environment is 500. After 30 days, there are 100 fish in this environment. Initially, there were 20 fish. How many fish are there after 15 days? this is an exponential growth/decay problem. Please use P(t)=L/(1+be-kt) to solve. Given, L=500
The carrying capacity of the fish environment is 500. After 30 days, there are 100 fish in this environment. Initially, there were 20 fish. How many fish are there after 15 days? this is an exponential growth/decay problem. Please use P(t)=L/(1+be-kt) to solve. Given, L=500
Chapter6: Exponential And Logarithmic Functions
Section: Chapter Questions
Problem 4PT: An investment account was opened with aninitial deposit of 9,600 and earns 7.4 interest,compounded...
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The carrying capacity of the fish environment is 500. After 30 days, there are 100 fish in this environment. Initially, there were 20 fish. How many fish are there after 15 days?
this is an exponential growth/decay problem. Please use P(t)=L/(1+be-kt) to solve. Given, L=500
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