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Q.

The growth rate of a population showing logistic growth is zero when

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a

K is infinity

b

N equals K over 2

c

K is far greater than N

d

N equals K 

answer is D.

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Detailed Solution

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The logistic growth model takes into account the carrying capacity (K) of the environment, which is the maximum number of individuals that can be supported in a given area.
The logistic growth model can be expressed as fraction numerator d N over denominator d t end fraction equals r N space open parentheses fraction numerator K minus N over denominator K end fraction close parentheses  where,
fraction numerator d N over denominator d t end fraction= growth rate (rate of change in population size over time)
r = intrinsic rate of natural increase
N = population density at time t
K = carrying capacity
When the population size (N) equals the carrying capacity (K), the logistic growth equation simplifies to fraction numerator d N over denominator d t end fraction equals r N space open parentheses fraction numerator K minus N over denominator K end fraction close parentheses space equals space r N space open parentheses 1 minus N over K close parentheses equals r N space open parentheses 1 minus 1 close parentheses equals space r N open parentheses 0 close parentheses space equals space 0This means that the population is no longer growing because it has reached its maximum sustainable size in the given environment. At this point, the growth rate of the population is zero, and the population size remains stable.
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The growth rate of a population showing logistic growth is zero when