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The system: 2 x = atx - xy 2 2 y = y -x - 1 For part a: Let a = 0 Find fixed

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The system: 2 x = atx - xy 2 2 y = y -x - 1 For part a: Let a = 0 Find fixed points and their stability Draw a numerical phase portrait Show the trajectory connecting the two saddle points * For part b: Draw phase portrait for a 0 Find the critical value from a where the fixed points disappear Create numerical phase portraits for a

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