Match List I with List II.

Choose the correct answer from the options given below:

List I |
List II |
||

A. | Logistic growth | I. | Unlimited resource availability condition |

B. | Exponential growth | II. | Limited resource availability condition |

C. | Expanding age pyramid | III. | The percent individuals of pre-reproductive age is largest followed by reproductive and post reproductive age groups |

D. | Stable age pyramid | IV. | The percent individuals of pre-reproductives and reproductive age group are same |

Choose the correct answer from the options given below:

Options: | A | B | C | D |

1. | II | IV | III | I |

2. | II | I | III | IV |

3. | II | III | I | IV |

4. | II | IV | I | III |

Subtopic: Population: Exponential Growth Model | Population: Logistic Growth Model | Age Pyramid |

91%

From NCERT

NEET - 2023

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A population with finite resources shows a logistic growth curve where the correct sequence of events will be:

1. | Stationary phase → Acceleration phase → Lag phase → Asymptote |

2. | Acceleration phase → Deceleration → Asymptote |

3. | Acceleration phase → Leg phase → Stationary phase |

4. | Lag phase → Acceleration phase → Deceleration → Asymptote |

Subtopic: Population: Logistic Growth Model |

76%

From NCERT

NEET - 2022

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Asymptote in a logistic growth curve is obtained when:

1. K = N

2. K > N

3. K < N

4. The value of 'r' approaches zero

Subtopic: Population: Logistic Growth Model |

76%

From NCERT

NEET - 2017

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When does the growth rate of a population following the logistic model equal zero? The logistic model is given as dN/dt = rN(1-N/K):

1. | when N nears the carrying capacity of the habitat |

2. | when N/K equals zero |

3. | when the death rate is greater than the birth rate |

4. | when N/K is exactly one |

Subtopic: Population: Logistic Growth Model |

68%

From NCERT

NEET - 2016

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The logistic population growth is expressed by the equation:

1. $\frac{dN}{dt}=rN\left(\frac{N-K}{N}\right)$

2. $\frac{dt}{dN}=Nr\left(\frac{K-N}{K}\right)$

3. $\frac{dN}{dt}=rN\left(\frac{K-N}{K}\right)$

4. $\frac{dN}{dt}=rN$

Subtopic: Population: Logistic Growth Model |

82%

From NCERT

AIPMT - 2011

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