solve (a>, , < , using ODE d'A (a) (c) (4) dx d'A dx d'A dx1...
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solve (a>, <b>, <<>, <d> using ODE d'A (a) <b> (c) (4) dx² d'A dx² d'A dx1² du dx + + + dA dx JA dx JA dx + e* =0 + 4 = 0 + sin(x)=0 + Usin(x) = sin(x) 1 " " " A = 1 A=1 A =1 A = 1 at at at at x = 0,1 X1=2,1 X=D, I x=0 " / use ex = (as(x) + sin(x) we integrating factor solve (a>, <b>, <<>, <d> using ODE d'A (a) <b> (c) (4) dx² d'A dx² d'A dx1² du dx + + + dA dx JA dx JA dx + e* =0 + 4 = 0 + sin(x)=0 + Usin(x) = sin(x) 1 " " " A = 1 A=1 A =1 A = 1 at at at at x = 0,1 X1=2,1 X=D, I x=0 " / use ex = (as(x) + sin(x) we integrating factor
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a 1 First find the general solution of the differential equation without considering the initial con... View the full answer
Related Book For
Income Tax Fundamentals 2013
ISBN: 9781285586618
31st Edition
Authors: Gerald E. Whittenburg, Martha Altus Buller, Steven L Gill
Posted Date:
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