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3) The initial population of a certain type of animal is 5, 000. After one year, the population has increased to 15, 000. The carrying capacity is 30, 000. Find the population after 2 years if these animals are growing according to the logistic equation. A) 24 000 B) 24 990 C) 238.10 D) 25 000

3) The initial population of a certain type of animal is 5, 000. After one year, the population has increased to 15, 000. The carrying capacity is 30, 000. Find the population after 2 years if these animals are growing according to the logistic equation. A) 24 000 B) 24 990 C) 238.10 D) 25 000

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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3) The initial population of a certain type of animal is 5, 000. After one year, the population has increased to 15, 000. The carrying capacity is 30, 000. Find the population after 2 years if these animals are growing according to the logistic equation. A) 24 000 B) 24 990 C) 238.10 D) 25 000 4) There were 20 rabbits on an island. After six months the number of rabbits had increased to 100. If the number of rabbits increased exponentially, then how many rabbits will there be at the end of one year? Noten = X A) 200 B) 260 C) 500 D) 180
Transcribed Image Text:3) The initial population of a certain type of animal is 5, 000. After one year, the population has increased to 15, 000. The carrying capacity is 30, 000. Find the population after 2 years if these animals are growing according to the logistic equation. A) 24 000 B) 24 990 C) 238.10 D) 25 000 4) There were 20 rabbits on an island. After six months the number of rabbits had increased to 100. If the number of rabbits increased exponentially, then how many rabbits will there be at the end of one year? Noten = X A) 200 B) 260 C) 500 D) 180
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