When will the population growth rate be equal | vedclass

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(D) The logistic growth model is represented by the equation: $dN/dt = rN(1 - N/K)$.Here,$dN/dt$ represents the population growth rate.For the growth

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When $N/K = 1$

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(D) The logistic growth model is represented by the equation: $dN/dt = rN(1 - N/K)$.Here,$dN/dt$ represents the population growth rate.For the growth rate to be zero,$dN/dt = 0$.Substituting this into the equation: $0 = rN(1 - N/K)$.Since $r$ (intrinsic rate of natural increase) and $N$ (population size) are generally non-zero in a living population,the term $(1 - N/K)$ must be equal to zero.Therefore,$1 - N/K = 0$,which implies $N/K = 1$.This condition occurs when the population size $N$ reaches the carrying capacity $K$ of the environment.

When will the population growth rate be equal to zero following the logistic model? The logistic model equation is given as: $dN/dt = rN(1 - N/K)$

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