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Question

Which of the following index is used for estimating population density?

The correct answer is
Lincoln Index

Estimating Population Density with the Lincoln Index

The question asks to identify the index used for estimating population density. Let's analyze the options:

  • Cycling Index: This typically relates to economic cycles or other cyclical phenomena, not population estimation.
  • Biological Clock: This refers to the internal mechanisms controlling circadian rhythms and other biological cycles within an organism, not population estimation.
  • Lotka-Volterra Equation: While used in ecology, these equations model predator-prey dynamics and population fluctuations, not directly estimate density using a specific index like mark-recapture.
  • Lincoln Index: This is a widely used method for estimating animal population size (and by extension, density) using the mark-recapture technique.

Understanding the Lincoln Index

The Lincoln Index is a simple mark-recapture formula used to estimate the size of a population. The basic principle involves:

  1. Capturing a sample of individuals.
  2. Marking them and releasing them back into the population.
  3. Allowing time for the marked individuals to mix randomly.
  4. Capturing a second sample and counting how many are marked.

The formula is often represented as:

$ N = \frac{(M \times n)}{m} $

Where:

  • N = Estimated population size
  • M = Number of individuals initially marked and released
  • n = Total number of individuals captured in the second sample
  • m = Number of marked individuals recaptured in the second sample

By estimating the total population size (N) in a defined area, the population density (N / Area) can then be calculated.

Conclusion

Based on its function in population estimation via the mark-recapture method, the Lincoln Index is the correct choice for estimating population density.

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Important Questions from Population Ecology - Teaching

  1. Assume that the population (N) of a species follows the logistic growth represented by following equation -
    $$\frac{dN}{dt} = 0.8N - 0.01N^{2}$$
    At what value of N, the population exhibits maximum growth ?
  2. A population size at t=0 is 80 and has a growth rate of 0.12. If the population follows logistic growth, what is the growth rate constant if the carrying capacity is 240 ?
  3. Assertion (A) : The hypothesis testing can proceed on the basis of null hypothesis.
    Reason (R) : If null hypothesis is true probabilities to different possible sample result can be assigned to it.
    In the context of the two statements, which one of the following is correct ?
  4. If $\Delta N_n$ is equal to production of new individual in the population, $\Delta t$ and $N$ represent time and initial number of individuals of a population, then natality rate per unit of population is
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