Prove that
L\(Cosat=\frac{s} {s^{2}+a^{2}},s>0\)
Adv.
Prove that
L{\(Sinhat\)}\(=\frac{a} {s^{2}-a^{2}},s>|a|\)
L{\(coshat\)} =\(\frac{s} {s^{2}-a^{2}},s>|a|\)
Find the laplace transformation of
Sin2t cos3t
Find the laplace transformation of\(Sin^{3}2t\)
Find the laplace transformation of\(Cosh^{3}2t\)
Find the laplace transformation of\((\sqrt{t} +\frac{1}{\sqrt{t}})^{3} \)
Find the laplace transformation of\((1+te^{-t})^{3}\)
Find the laplace transformation of\(e^{-3t}cos^{2}t\)
Find the laplace transformation of\(Sinh3tcos^{2} t\)
L(tsinat)
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