In population dynamics following the logistic model, an overshoot occurs when

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In the logistic model, the population is expected to stabilize at the carrying capacity (K) of the environment. An overshoot occurs when the population exceeds this carrying capacity, which is represented by option C. Option A is incorrect because N = K/2 is simply the half- carrying capacity, and not necessarily associated with an overshoot. Option B is incorrect because r represents the intrinsic growth rate, and not the carrying capacity or any factor related to overshoot. Option D is incorrect because r is not relevant to the carrying capacity or the phenomenon of overshoot.

In Population Dynamics Following the Logistic Model, an Overshoot Occurs K2\frac { K } { 2 }2K​

In Population Dynamics Following the Logistic Model, an Overshoot Occurs $\frac { K } { 2 }$