EDB β€” 1RQ

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Exercises

  1. [1RQ] Note:Exercise 4, written exam 9 July 2011.Show that the Cauchy problem

    \[ \begin{cases} y’(x) = y(x)\big( y(x)-x^ 2\big) \\ y(2)=1 \end{cases} \]

    admits a single solution \(y = y(x)\), defined on all of \(ℝ\) and such that

    \[ \lim _{xβ†’βˆ’βˆž} y(x) = +∞ \quad ,\quad \lim _{xβ†’βˆž} y(x) = 0 \quad . \]
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