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2 cards from this section. Quick, good the night before a test.
What is the Laplace Transform of the integral of a constant function?
Think of how constants behave in integration.
How does the theorem relate to continuous functions?
Consider the nature of the functions involved.
What does the Laplace Transform of an integral equal?
Think about how integration behaves in the Laplace domain.
True or False: The Laplace Transform only applies to continuous functions.
Consider the definition of continuity.
Given f(t) = e^(-3t), find L{∫(from 0 to t) e^(-3τ) dτ}.
Start by finding the Laplace Transform of the exponential function.
Evaluate L{∫(from 0 to t) sin(2τ) dτ} and explain the steps.
Break this problem into parts: identify functions and apply the theorem methodically.
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