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l{sin^3 2t}
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L=laplace?
i guess so
ok then first use \[\sin 3A=3\sin!-4\sin^3A\]
then \[\sin6A=3\sin2A-4\sin^32A\]
so \[\sin^32t=(2\sin2t-\sin6t)/4\\so~L[\sin^{3}2t]=\frac{ L }{ 4 }[2\sin2t-\sin6t]\]
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@UnkleRhaukus (◊���1=2=0�◊�) is it ok?
there is no spoon
yeah lol
now we have to use \[L[sinat]=\frac{ a }{ s^2 +a^2}\]
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