7. A commercial fishery is estimated to have carrying capacity 40 tons of salmon. Suppose the annual growth rate of total salmon population P (measured in tons) is governed by the logistic equation P'...


7. A commercial fishery is estimated to have carrying capacity 40 tons of salmon. Suppose<br>the annual growth rate of total salmon population P (measured in tons) is governed by the<br>logistic equation<br>P' = P(1 – P/40)<br>%3D<br>and initially there are 30 tons of fish.<br>(i)<br>What is the fish population after 1 year? (You may use e 2.72.)<br>Suppose that the owner of the fishery decides to harvest h tons of salmon annually at a<br>constant rate. Then<br>(ii) (<br>What is the differential equation governing the fish population now?<br>

Extracted text: 7. A commercial fishery is estimated to have carrying capacity 40 tons of salmon. Suppose the annual growth rate of total salmon population P (measured in tons) is governed by the logistic equation P' = P(1 – P/40) %3D and initially there are 30 tons of fish. (i) What is the fish population after 1 year? (You may use e 2.72.) Suppose that the owner of the fishery decides to harvest h tons of salmon annually at a constant rate. Then (ii) ( What is the differential equation governing the fish population now?

Jun 05, 2022
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