Laplace Transforms - Just looking up tables?

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Laplace transforms often involve referencing tables of standard transforms, especially for beginners. While memorizing common transforms is a typical approach, understanding the definition and properties of the Laplace transform is crucial for working with unknown functions. The practical applications of Laplace transforms extend beyond mere calculations, focusing on their utility in solving differential equations. For those uncomfortable with table lookups, performing the integration directly is an alternative method. Overall, mastering Laplace transforms requires both familiarity with tables and a deeper comprehension of their applications.
MathWarrior
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I recently have started learning Laplace transforms, it seems like its just a bunch of looking up tables. Along with having a bunch of standard Laplace transforms memorized. Is this how it usually is when dealing with transforms for the first time? I feel like I am not really even doing math, its almost like a bunch of fitting to known equations.
 
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Haven't you learned what is the definition of the Laplace transform? That is how you can work them out for unknown functions. But in practice you learn the common ones, just like you learn that ##d(\sin x)/dx = \cos x##, and look up others in tables.

But the interesting thing about Laplace transforms is what you can do with them, not how to calculate them. Maybe your course hasn't got to that yet.
 
AlephZero said:
Haven't you learned what is the definition of the Laplace transform?
I have, it still seems like for the most part your just looking up tables though.
 
If you don't like looking them up on a table. Feel free to do the integration.
 

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