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PROBLEM 24 - 0584: uses the modified Euler Write a FORTRAN program which method to simulate the growth of an isolated species from time t = 0 to t = tf, if the number of %3D individuals at time t is N(t), N(0) = No and the rate of %3D population change (per unit of time), N, is given by: N = [K + E(t) – N/M)N] (1) where K and M are positive constants and E(t) is a periodic forcing input resulting from seasonal cycles, given by: Case 1: E(t) is sinusoidal with amplitude = A, period = 21/w, %3D and phase angle p Case 2: E(t) is a pulse train of width w, height, h and period Pw, P, h, w > 0, and starting at time t = t1 .

PROBLEM 24 - 0584: uses the modified Euler Write a FORTRAN program which method to simulate the growth of an isolated species from time t = 0 to t = tf, if the number of %3D individuals at time t is N(t), N(0) = No and the rate of %3D population change (per unit of time), N, is given by: N = [K + E(t) – N/M)N] (1) where K and M are positive constants and E(t) is a periodic forcing input resulting from seasonal cycles, given by: Case 1: E(t) is sinusoidal with amplitude = A, period = 21/w, %3D and phase angle p Case 2: E(t) is a pulse train of width w, height, h and period Pw, P, h, w > 0, and starting at time t = t1 .

Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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PROBLEM 24 - 0584: uses the modified Euler Write a FORTRAN program which method to simulate the growth of an isolated species from time t = 0 to t = tf, if the number of individuals at time t is N(t), N(0) = No and the rate of %3D population change (per unit of time), N, is given by: N = [K + E(t) - N/M)N] %D (1) where K and M are positive constants and E(t) is a periodic forcing input resulting from seasonal cycles, given by: Case 1: E(t) is sinusoidal with amplitude = A, period = 21/w, and phase angle p. Case 2: E(t) is a pulse train of width w, height, h and period Pw, P, h, w > 0, and starting at time t = t1 .
Transcribed Image Text:PROBLEM 24 - 0584: uses the modified Euler Write a FORTRAN program which method to simulate the growth of an isolated species from time t = 0 to t = tf, if the number of individuals at time t is N(t), N(0) = No and the rate of %3D population change (per unit of time), N, is given by: N = [K + E(t) - N/M)N] %D (1) where K and M are positive constants and E(t) is a periodic forcing input resulting from seasonal cycles, given by: Case 1: E(t) is sinusoidal with amplitude = A, period = 21/w, and phase angle p. Case 2: E(t) is a pulse train of width w, height, h and period Pw, P, h, w > 0, and starting at time t = t1 .
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