Laplace Transformation On Integral Function

Laplace Transformation on Integral Function:

1. Laplace Transforms of the form eat f (t):

If the Laplace transform of f (t) is known, then the Laplace transform of eat f (t) where a is a constant can be determined by using the shifting property.

Shifting Property:


Replacing a by -a,

In the view of the shifting property we can find the Laplace transform of the standard functions discussed in the preceeding section multiplied by eat or e-at




By using shifting rules: