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1. Consider the system x = r + 2y, y' = x2 + 3y. (a) Show that this system has no closed orbits. (b) The point (0,0) is an equilibrium. In lectures, it was stated that, if a system has a closed orbit r, then there is at least one equilibrium point inside T. Factor out the greatest common factor from the following polynomial: 2x(x^2 + 1)^3 - 16(x^2 + 1)^5 View Answer Completely factor out on this equation: 6x^4y^2 + 48xy^3 + 54xy^4. Math Questions and Answers Test your understanding with practice problems and step-by-step solutions. Browse through all study tools. Use the conversation factor .
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