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4 cards from this section. Quick, good the night before a test.
What is the definition of the Laplace Transform?
Look for the integral form.
List one condition for the existence of the Laplace Transform.
Think about the continuity of functions.
What is the Laplace Transform of a constant function f(t)=1?
Consider the integral limits and form.
True or False: The Laplace Transform can only be applied to continuous functions.
Think about the conditions for the transform.
Given the function f(t) = cos(ωt), compute its Laplace Transform.
Recall integration by parts or trigonometric identities.
Show that the time function f(t) = t² has the Laplace Transform F(s) = 2/s³.
Use integration techniques for polynomials.
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