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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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.
The Laplace transform of the unit doublet function is 1.
transformation
if transformation is successful , the recombinant DNA is integrated into one of the chromosomes of the cell. The cell will be fundamentally changed, hence the name "transformation".
The noun is transformation, or transform. Something that transforms or is transformed is a transformer.
By heating: transformation in a gas.By cooling: transformation in a solid.