If z c (t) is a general solution to the complementary equation and zp(t) is a particular

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If z_c(t) is a general solution to the complementary equation and zp(t) is a particular solution to the inhomogeneous equation, show that z_c+ z_pis a solution to the inhomogeneous equation of Eq. (12.59).

d z + f2(t)- dt3 d?z dz + fi(t) (12.59) = g(t), f3(t)- dt2 dt

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Mathematics for Physical Chemistry

ISBN: 978-0124158092

4th Edition

Authors: Robert G. Mortimer

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Question Posted: Dec 29, 2018 10:52 AM

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If z c (t) is a general solution to the complementary equation and zp(t) is a particular

Question:

d z + f2(t)- dt3 d?z dz + fi(t) (12.59) = g(t), f3(t)- dt2 dt

Step by Step Answer:

Since z c satisfies the complem...View the full answer

Mathematics for Physical Chemistry

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