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2 cards from this section. Quick, good the night before a test.
What is the Laplace Transform of 1?
Think of the integral from 0 to infinity.
What is L{t}?
Remember the basic derivatives.
What is the result of L{t * f(t)}?
Consider the relationship from the formula.
The alternating sign in the multiplication property comes from:
Think about differentiation rules.
If L{f(t)} = sin(t), compute L{t * f(t)} and provide step-by-step justification.
Follow through the differentiation carefully.
For the function e^{-t} f(t) = e^{-t} * t^2, find the Laplace Transform and express using multiplication property.
Carefully differentiate according to the rules.
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