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The Laplace transform of an expression f(t) is denoted by L{f(t} and is defined as the semi-infinite L{f(t)} = ∫_(t=0)^∞▒ f(t)e^(-st)dt. The parameter S must be positive and large enough to ensure that the ensure that the integral courage. In more advanced application, S may be complex and in such cases, the real part of S must be positive and must be large enough to ensure convergence. In determining the transform of an expression, you will appreciate that the limit of the integral are substituted for t, so that the result will be an expression in S. therefore
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