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Laplace Transformation is modern technique to solve higher order differential equations.

It has several great advantages over old classical method, such as: # In this method we don't have to put the values of constants by our self. # We can solve higher order differential equations also of more than second degree equations because using classical mothed we can only solve first or second degree differential equations.

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βˆ™ 15y ago
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βˆ™ 5mo ago

Laplace transformations are advantageous because they simplify the solving of differential equations by transforming them into algebraic equations. They are particularly useful for analyzing linear time-invariant systems in engineering and physics due to their ability to handle functions with discontinuities and initial conditions. Additionally, Laplace transforms provide a powerful tool for analyzing system stability and response to various inputs.

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Why do you use laplace transformation in compuer engineering?

Laplace Transforms are used to solve differential equations.


Why you use a laplace transformation?

It is typically used to convert a function from the time to the frequency domain.


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The Laplace transformation is important in engineering and mathematics because it allows for the analysis and solution of differential equations, including those of linear time-invariant systems. It facilitates the transfer of problems from the time domain to the frequency domain, making complex phenomena more easily understood and analyzed. Additionally, the Laplace transformation provides a powerful tool for solving boundary value problems and understanding system behavior.


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