SOLUTION: Q5. The logistic growth function f(t) = 400/1+9.0e^-0.22t describes the population of a species of butterflies tmonths after they are introduced to a non-threatening habitat. How
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-> SOLUTION: Q5. The logistic growth function f(t) = 400/1+9.0e^-0.22t describes the population of a species of butterflies tmonths after they are introduced to a non-threatening habitat. How
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Question 1005554: Q5. The logistic growth function f(t) = 400/1+9.0e^-0.22t describes the population of a species of butterflies tmonths after they are introduced to a non-threatening habitat. How many butterflies are expected in the habitat after 12 months?
a. 480 butterflies
b. 401 butterflies
c. 244 butterflies
d. 4800 butterflies Answer by Cromlix(4381) (Show Source):
You can put this solution on YOUR website! Hi there,
Using the formula:
f(t) = 400/1+9.0e^-0.22t
After 12 months (assuming 't' = months.)
f(t) = 400/1+9.0e^-0.22x12
f(t) = 243.56 butterflies.
or c) 244 butterflies.
Hope this helps :-)
