(1 point) Find the solution of the differential equation xy' + y = y² that satisfies the initial condition y(3) = −1.

Find the equilibrium point(s) for the differential equation y" =y - y2 and determine their stability

The population of fish in a lake grows logistically according to the differential equation where t is in years with no harvesting. If the lake has 550 fish and opens to fishing, determine how many fish can be harvested per year to maintain equilibrium. dy/dt=0.1y(1-y/2500) Differential Equations