Why we need to normalize an equation to solving a problem?

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normalizing equation

For example:

if i have an equation in Laplace domain:

1
--------
5s + 5

i need to divide by 5 both terms, so the equation stays as:

1/5
--------
s + 1


if i have a complex function:

1
------
1 + j

i need to multiply by the conjugate (1 - j) both terms, staying as:

1 - j
-------
2



Why it's needed ?
 

how to normalize an equation

The first equation is normalized so that it can be obtained in one of the general forms for which inverse is known. So it is easier to convert to time domain.

The second equation is just mutliplying by complex conjugate to make the denminator a real part
 

normalize equation

as abhishek said;

you should normalize them necessarily but it is better to normalize them if you would like to solve easier problem only.
 

normalize an equation

the thing u have done in the first case is not normalisation at all...

just u have to converted to standard form to get the result...

as it is known tat ....

1/(s+a) ------------->>>> e(-at)


in ur second question ...multiplication by conjugation is done to separate out real and imaginary parts...

we need real and imaginary parts separately in most of the cases....
like in signals and systems...in the use of phasors...real part corresponds to the output of cos(wt) and imaginary part to sin(wt)...
 

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