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1. Give an example of a nonlinear system that has an equilibrium point for which the linearized system has a zero eigenvalue, but the nonlinear system has only one equilibrium point. 2. For the system x' = y - 1y' = y - x2, determine the types of each equilibrium point.
3. For the system x' = sin(x)y' = cos(y), find all equilibrium points and use linearization together with the nullclines to sketch the phase plane.
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