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  1. Table of Laplace Transforms f(t) L[f(t)] = F(s) 1 1 s (1) eatf(t) F(s a) (2) U(t a) e as s (3) f(t a)U(t a) e asF(s) (4) (t) 1 (5) (t stt 0) e 0 (6) tnf(t) ( 1)n dnF(s) dsn (7) ... « 2011 B.E.Shapiro forintegral-table.com. This work is licensed under aCreative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License. Revised with ...

  2. Laplace transforms table Function Laplace transform eat 1 s−a tn n! sn+1 sin(at) a s 2+a cos(at) s s2 +a2

  3. What are the steps of solving an ODE by the Laplace transform? In what cases of solving ODEs is the present method preferable to that in Chap. 2? What property of the Laplace transform is crucial in solving ODEs? = Explain.

  4. Table of Laplace transforms f(t) L(f(t)) or F(s) 1. 1 1 s 2. eat 1 s−a 3. tn n! sn+1 n≥0 integer 4. eattn n! (s−a)n+1 n≥0 integer 5. sinkt k s2 +k2 6. coskt s s2 +k2 7. eatsinkt k (s−a)2 +k2 8. eatcoskt s−a

  5. Table of Laplace transforms f(t) = L 1fF(s)g F(s) = Lff(t)g 1 1 s; s > 0 e at 1 s+a; s > a tn, n positive integer n! sn+1; s > 0 sin(at) Created Date: 12/6/2016 10:45:20 PM

  6. Table of Laplace Transforms f(x) F(s) = L[f(x)] c c s, s > 0 erx 1 s−r, s > r cos βx s s2 + ...

  7. Laplace Transforms Lff(t)g= F(s) = Z 1 0 f(t)e st dt: Lf1g= 1 s; Lftng= n! sn+1; Lfeatg= 1 s a; Lfsin(kt)g= k s2 +k 2; Lfcos(kt)g= s s +k; Lff0(t)g= sF(s) f(0); Lff00(t)g= s2 F(s) sf(0) f0(0); Lff(n)(t)g= sn F(s) s n1 f(0) sn 2 f0(0) sf( 2)(0) f(n 1)(0); Lftn f(t)g= ( 1)n dn dsn F(s); Lfeat f(t)g= F(s a); H(t a) = U(t a) = (0; 0 <t<a;

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