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Griffiths QM Problem 2.2 Solution: Proving that Energy has to be Greater than Potential
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In this video I will show you how to solve problem 2.2 as it appears in the 3rd edition of griffiths introduction to quantum mechanics. The problem states:
Show that E must exceed the minimum value of the potential for every normalizable solution ot the time-independent Schrödinger equation. What is the classical analog to this statement?
If you enjoy my content, please consider checking out my Patreon!
Also, consider subscribing and following me on my socials!
My name is Nick Heumann, I am a recently graduated physicist. I love to teach physics, so I decided to give YouTube a try. English is not my first language, but I hope that you can understand me well enough regardless.
▬ Contents of this video ▬▬▬▬▬▬▬▬▬▬
00:00 Introducing the problem
00:20 Proof
05:01 Please support my patreon!
Show that E must exceed the minimum value of the potential for every normalizable solution ot the time-independent Schrödinger equation. What is the classical analog to this statement?
If you enjoy my content, please consider checking out my Patreon!
Also, consider subscribing and following me on my socials!
My name is Nick Heumann, I am a recently graduated physicist. I love to teach physics, so I decided to give YouTube a try. English is not my first language, but I hope that you can understand me well enough regardless.
▬ Contents of this video ▬▬▬▬▬▬▬▬▬▬
00:00 Introducing the problem
00:20 Proof
05:01 Please support my patreon!
0:05:12
Griffiths QM Problem 2.2 Solution: Proving that Energy has to be Greater than Potential
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Griffiths QM Problem 2.2
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