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2 cards from this section. Quick, good the night before a test.
What is the Laplace Transform of ?
Recall the basic property of Laplace Transforms.
State the multiplication property when multiplying by .
Think about how differentiation affects the transform.
What does the multiplication by property do to a function's Laplace Transform?
Focus on how multiplication affects differentiation.
True or False: The function must be continuous everywhere for the multiplication by property to hold.
Remember the conditions for the Laplace Transform.
Prove the general multiplication property for using integration by parts.
Use the integration by parts technique for differentiation.
Given , find and show all steps.
Compute \\(L\\{e^{2t}\\}\\) first to establish a solid base for your derivatives.
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