Normalized And Orthogonal Wave Functions
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Normalized and Orthogonal wave functions
As stated in Sec.


Where

A wave function which satisfies the above equation is said to be normalized.
In most of the cases, the result of integration is found to be equal to some constant, say N. Then we have

To make the result equal to unity, we have

or

The factor


If



Further if they satisfy the following conditions

They are said to be mutually orthogonal.
Wave functions that are solutions of a given Schrodinger equation are usually orthogonal to one another.
Wave-functions that are both orthogonal and normalized are called or tonsorial.
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