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.
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I understood more in this video than 2 hours in my Quantum Chemistry class. Thank you so much :)

mgonzlezpalacios
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Sir love from india (assam)
Great teaching

probinkumar
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Thank you! This made more sense than what I endured over a decade ago and now returning to school.

claudinemeinhardt
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Wish my professor had taught us orthogonal wavefunctions. This guy's way better :D

jonathanflores
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I'm beyond thankful for this video

ChemistryTutorAlex
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Thank you so much, doing online learning because of covid and the way it was explained in the skript/book made no sense. Thank you! Now I understand how to do the exercices I need to do!

melindas
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Thank you dear Sir.
Now I am in position to find the normalization constant very easily.

muhammadsajid
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This video was so helpful. Thank you so much!

aluelmalaakdeng
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I am so grateful for your existence, you beautiful, beautiful soul.

theteacher
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Dear Real Chem,

If the integral is with respect to x, i.e. it ends with "d/dx", then why do we not actually see any "x" variables as part of the answer to the integral? Did I miss something? Otherwise this was an excellent video as always, thank you!! :)

guledshire
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why couldnt my physics prof explained like this and show it with a simple example? Thank you!!!! the key word is orthonormal....

arturopena
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at 5:43 why we wrote φ^2 when we multiplying φ with φ* ? Is it the same thing? Also, thank u sm for the video you’re great!!!

atakankara
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Is it that Psi1 times Psi2 (komplxk.) = integ.[ psi1(komplxk.) times psi2(komplxk.)] ?

PlaqueBaka
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Sir, please explain to me why the quantum spin number is expressed as 1/2 and -1/2

omarfarukh
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I mean you are awesome because you sound like Seth rogan teaching me quantum mechanics

hanifajabaar
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SIR, MY QUESTION IS STILL NOT ANSWERED ?

omarfarukh
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Thank you. I'm losing hope in my chemistry class.

toanhien
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horrible writing even with electronic pen and pad

omarfarukh