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#54 Re: Help Me ! » Laplace differential equation » 2013-12-17 21:00:12

What you think of using laplace inverse for this equation  ?
(We usually take Laplace inverse for last equation and convert it to f(t) function )

#56 Re: Help Me ! » Laplace differential equation » 2013-12-17 07:37:07

Yes, that were I stopped , if you can complete it or give me same examples I would be grateful to you

smile

#58 Re: Help Me ! » Laplace differential equation » 2013-12-17 06:40:14

Yes , but this equation is tf'(t)....

I'll upload my solution when I end

#59 Re: Help Me ! » Laplace differential equation » 2013-12-17 06:29:57

http://lpsa.swarthmore.edu/LaplaceXform/FwdLaplace/LaplaceProps.html#Second_
look at First Derivative it the same way to solve the question

#60 Re: Help Me ! » Laplace differential equation » 2013-12-17 06:12:35

I think it solved by definition of Laplace

#61 Re: Help Me ! » Laplace differential equation » 2013-12-17 06:04:08

at L[ty'] I get y''(s) and stopped ,,, sorry just sin(2t) not sin(25)

#62 Re: Help Me ! » Laplace differential equation » 2013-12-17 05:56:39

Yes ,  I solved the first equation but with out result and I need to see other solution or another problems like this

#63 Re: Help Me ! » Laplace differential equation » 2013-12-17 04:59:21

Yes, I know it but how to solve it if the function f(t)  multiply by f(s)

#64 Re: Help Me ! » Laplace differential equation » 2013-12-17 03:26:28

Any information about the way of solution

#65 Re: Help Me ! » Laplace differential equation » 2013-12-17 03:05:19

I want solved using Laplace transform to solve differential equations, please any help  I need solution of it as soon as possible

#66 Help Me ! » Laplace differential equation » 2013-12-16 18:47:22

ammar
Replies: 81

Q.1     y'' -(1-t)y'+y=sin(2t)

where y(0)=y'(0)=5
                           t
Q.2     y''+[sin(t)∫exp(t)*sin(lnt)dt]y'+y=sinh(t)
                       5
where y(0)=y'(0)=2

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