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2 cards from this section. Quick, good the night before a test.
What does the notation ℒ{𝑓(𝑡)} represent?
Think about what transformation is occurring.
Write the inverse Laplace transform notation.
Consider how to go back to the time-domain.
What does ℒ{𝑓(𝑡)} represent?
Think about the direction of the transformation.
True or False: The inverse Laplace transform is denoted as ℒ{𝐹(𝑠)}.
Recall the notation we just covered.
Demonstrate the process of applying the Laplace Transform to f(t) = e^{-2t} + 5.
Break it down into separate transforms.
If ℒ{𝑓(𝑡)} = 2/s^2 + 1/s, what is f(t)? Work through the inverse transform.
Recall basic inverse transforms of polynomials and constants.
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