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Answer all of the following:

Use Laplace transform to solve the following ODEs (show reasonable detail) j(t) + y(t) + 3y(t) = 0; y(0) = 1, y(0) = 2 (t) +

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Answer #1

Some lell known fermula h[eat Sinwt] e+g) ²+wZ L (e-atconwt) = O+9)2+wz L(E) =L(t)=Yz.ECf C+) = eA Preselt- hCf(H) = s hlfe)– fro) h (f(t) = hlf(t) 00 A?Lifes) -afro) -fro) kGr) = ALifeu) - fro) -rfio) ---L(yets) =_a+3 and s+3 ニ s2+p+ 3 sa+2(^/s)+3+%¼-V4 иCт pls Dt 3 (A+2P+ Y4)+(3%;) (Aty))e+() (o+)+(3%) (A+%) S. 2Cyin)) = (>+/msn-f%3A16425681343150898548simpl=msg-f3A16425681343 t)+ Sin(Sit (© yut) +ylt) =t, ylo)=, yl0)=-| apply Laplace frommferm bothttps://mail.google.com/mail/u/1?ik=8e447e5d14&view=pt&search=all&permms (1+x2) Leget) = #-(1») >Lyrt)) =atrioany tro (I-) L

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