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vaieri [72.5K]
3 years ago
5

Which of the following statements about logistic growth curves is true? a. Logistic growth curves are common for R-selected spec

ies. b. Logistic growth curves are J-shaped. c. No organisms in nature experience logistic growth rates. d. Logistic growth curves increase exponentially at first, then experience slowed growth rates. Please select the best answer from the choices provided A B C D
SAT
1 answer:
SpyIntel [72]3 years ago
7 0

The statement about logistic growth curves which is true is: d. Logistic growth curves increase exponentially at first, then experience slowed growth rates.

A logistic growth curve can be defined as a S-shaped curve that is typically used to model the population of living organisms.

Mathematically, a logistic growth curve is given by the formula:

F(x) = \frac{L}{1\; + \;e^{-k(x \;-\;x_0)}}

<u>Where:</u>

  • L is the logistic curve's maximum value.
  • x_0 represents the value of Sigmoid's midpoint.
  • k is the logistic growth rate.

Generally, the population denoted by a logistic growth curve increases exponentially at first, and later experiences slowed growth rates.

The population reaches the carrying capacity (K) of their environment as resources become increasingly scarce and rate of competition increases; thereby, causing the population's growth rate to slow nearly to zero and a S-shaped curve of population.

In conclusion, a logistic growth curves experiences an initial exponential increase and then slowed growth rates.

Read more: brainly.com/question/9446729?referrer=searchResults

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<h3>What is a weakly dominated strategy?</h3>

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How does the troposphere differ from the stratosphere?

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4 0
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An amount of $ 2392 are withheld in a year. (Correct choice: A)
In this question we must determine the amount of money that is withheld in a year. By considering a year as a 52-week period, the total money to be withheld in a year is equal to the product of the weekly money that is withheld and the number of weeks in a year, that is to say:


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The section being described here is called;

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