Suppose that y(x) is a solution of the autonomous equation dy/dx = f (y) and is bounded above and below by two consecutive critical points c1 < c2, as in subregion R2 of Figure 2.1.6(b). If f (y) 0 in the region, then limx:_ y(x) = c2. Discuss why there cannot exist a number L < c2 such that . As part of your discussion, consider what happens to
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