The population of a particular type of fish in a lake would grow logistically according to the differential equation (where t is measured in years) absent harvesting. dy 0.08y(1 dt %3D 3700. y(0) = 1630 If this lake is opening to fishing, determine how many fish can be harvested each year to maintain the population in equilibrium. fish per year Give your answer to the nearest whole fish

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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The population of a particular type of fish in a lake would grow logistically according to the differential
equation (where t is measured in years) absent harvesting.
dy
0.08y(1
dt
3700
y(0) = 1630
If this lake is opening to fishing, determine how many fish can be harvested each year to maintain the
population in equilibrium.
fish per year
Give your answer to the nearest whole fish
Transcribed Image Text:The population of a particular type of fish in a lake would grow logistically according to the differential equation (where t is measured in years) absent harvesting. dy 0.08y(1 dt 3700 y(0) = 1630 If this lake is opening to fishing, determine how many fish can be harvested each year to maintain the population in equilibrium. fish per year Give your answer to the nearest whole fish
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