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How to normalize combinations of orthonormal wavefunctions - Real chemistry
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In this video you will be introduced to sets of wavefunctions that are "orthonormal." This means the wavefunctions are both normalized (the integrals of the same wavefunction = 1) and orthognal (the integrals of different wavefunctions = 0).
We use this property to easily normalize a linear combination of orthonormal wavefunctions. These linear combinations are also known as superposition of states.
It turns out that any set of solutions to the schrodinger equation for a given potential are orthogonal. This makes this an extremely useful property.
In this video you will be introduced to sets of wavefunctions that are "orthonormal." This means the wavefunctions are both normalized (the integrals of the same wavefunction = 1) and orthognal (the integrals of different wavefunctions = 0).
We use this property to easily normalize a linear combination of orthonormal wavefunctions. These linear combinations are also known as superposition of states.
It turns out that any set of solutions to the schrodinger equation for a given potential are orthogonal. This makes this an extremely useful property.
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