Question 14 Marks
Explain logistic growth of population with the help of graph.
Answer
View full question & answer→→ No population of any species in nature has at its disposal unlimited resources to permit exponential growth.
→ This leads to competition between individuals for limited resources. Eventually, the 'fittest' individual will survive and reproduce.
→ The government of many countries have also realised this fact and introduced various restraints with a view to limit human population growth.
→ In nature, a given habitat has enough resources to support a maximum possible number, beyond which no further growth is possible. Let us call this limit as nature's carrying capacity (K) for that species in that habitat.
→ A population growing in a habitat with limited resources show initially a lag phase, followed by phases of acceleration and deceleration and finally an asymptote, when the population density reaches the carrying capacity.
→ A plot of N in relation to time (t) results in a sigmoid curve.
→ This type of population growth is called Verhulst-Pearl Logistic Growth (Figure 11.3) and is described by the following equation:

Where N = Population density at time t
r = Intrinsic rate of natural increase
K = Carrying capacity
→ Since resources for growth for most animal populations are finite and become limiting sooner or later, the logistic growth model is considered a more realistic one.
→ This leads to competition between individuals for limited resources. Eventually, the 'fittest' individual will survive and reproduce.
→ The government of many countries have also realised this fact and introduced various restraints with a view to limit human population growth.
→ In nature, a given habitat has enough resources to support a maximum possible number, beyond which no further growth is possible. Let us call this limit as nature's carrying capacity (K) for that species in that habitat.
→ A population growing in a habitat with limited resources show initially a lag phase, followed by phases of acceleration and deceleration and finally an asymptote, when the population density reaches the carrying capacity.
→ A plot of N in relation to time (t) results in a sigmoid curve.
→ This type of population growth is called Verhulst-Pearl Logistic Growth (Figure 11.3) and is described by the following equation:

Where N = Population density at time t
r = Intrinsic rate of natural increase
K = Carrying capacity
→ Since resources for growth for most animal populations are finite and become limiting sooner or later, the logistic growth model is considered a more realistic one.



