Suppose that y1 (t) = 11 and y2(t) = 14 are the only equilibrium solutions of...

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Suppose that y1 (t) = 11 and y2(t) = 14 are the only equilibrium solutions of y' = f(y), and furthermore any solution of this differential equation exists for all t. If f(13) <0, then for any solution y(t) with 11 < y(0) < 14 we must have that (a) lim y(t) t- 00 (b) lim y(t) t - 00 %3| Suppose that y1 (t) = 11 and y2(t) = 14 are the only equilibrium solutions of y' = f(y), and furthermore any solution of this differential equation exists for all t. If f(13) <0, then for any solution y(t) with 11 < y(0) < 14 we must have that (a) lim y(t) t- 00 (b) lim y(t) t - 00 %3|

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