Question

I need help with question #3

When there is no fishing, the growth of a population of clown fish is governed by the following differential equation: dy dt 200 where y is the number of fish at time t in years. 1. Solve for the equilibrium value(s) and determine their stability. Create a slope field for this differential equation. Use the slope field to sketch solutions for various initial values. 2. 3. Summarize the behavior of the solutions and how the behavior depends upon the initial value. Interpret these results in terms of number of fish and time in years clocon-frsh Ps govened the follo dt 200 And cohen ocy 20o, coc9et 200 The Ycfore the edubuys stable. -the other hand e cohen 날>200/ coc have 20D slope -field s s tetched bedoco V 200 (70,40) (180,0) (100.0 y 200

Answer 1

du dlt 0 ruun o + フー→ 20D 2DD 01大 2 UD 200 T-y di

a) tum murases and and dvo po populatun