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The number N(t) of people in a community who are exposed to a particular advertisement is governed by the logistic equation. Initially, N(0) = 700, and it is observed that N(1)= 1400. Solve for N(t) if it is predicted that the limiting number of people in the community who will see the advertisement is 70,000. (Round all coefficients to four decimal places.) N(t) =

The number N(t) of people in a community who are exposed to a particular advertisement is governed by the logistic equation. Initially, N(0) = 700, and it is observed that N(1)= 1400. Solve for N(t) if it is predicted that the limiting number of people in the community who will see the advertisement is 70,000. (Round all coefficients to four decimal places.) N(t) =

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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The number N(t) of people in a community who are exposed to a particular advertisement is governed by the logistic equation. Initially, N(0) = 700, and it is observed that N(1) = 1400. Solve for N(t) if it is predicted that the limiting number of people in the community who will see the advertisement is 70,000. (Round all coefficients to four decimal places.) N(t) =
Transcribed Image Text:The number N(t) of people in a community who are exposed to a particular advertisement is governed by the logistic equation. Initially, N(0) = 700, and it is observed that N(1) = 1400. Solve for N(t) if it is predicted that the limiting number of people in the community who will see the advertisement is 70,000. (Round all coefficients to four decimal places.) N(t) =
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