15. A small pond can support a limited number of fish. If there are 200 fish in the pond to start and the differential equation describing the growth rate of the fish in the pond is dt dP(t) = 0.5(500 – P(), where P(t) is the population and t is the time in years, to the nearest ten fish, how many fish will be in the pond at the end of one year? Round to the nearest integer. А. 255 В. 345 С,325

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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My question is attached. It is number 15.

15. A small pond can support a limited number of fish. If there are 200 fish in the
pond to start and the differential equation describing the growth rate of the
fish in the pond is dt
dP(t)
= 0.5(500 – P(f)), where P(t) is the population and t is the
%3D
time in years, to the nearest ten fish, how many fish will be in the pond at the
end of one year? Round to the nearest integer.
А. 255
В. 345
С.325
16. If f(x) = sin-1(2x), then f(x) would be
%3D
Transcribed Image Text:15. A small pond can support a limited number of fish. If there are 200 fish in the pond to start and the differential equation describing the growth rate of the fish in the pond is dt dP(t) = 0.5(500 – P(f)), where P(t) is the population and t is the %3D time in years, to the nearest ten fish, how many fish will be in the pond at the end of one year? Round to the nearest integer. А. 255 В. 345 С.325 16. If f(x) = sin-1(2x), then f(x) would be %3D
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