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JamesJames
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These are three quantum mechanics questions that I am having trouble with.
a) Calculate <alpha/beta> by converting to standary notation.
b) Prove that A is the identity operator where the sum is overa complete set of states. A is given in the attachment labelled by b
c) IF the state C is properly normalized, demonstrate the condition that an must satisfy. What is the interpretation of |an^2|? C is given in the attachment labelled by b
For a), I think it shoud be Psisubalpha(x) but the professor says I need some kind of integral?
For b), what I am trying to show? If someone could tell me that, it might help me a lot with this.
For c) I am genuinely lost . I think that |an^2| means the probability of being in the state n...that; s all I can come up with.
Any help would be greate guys. I need it desparately
James
a) Calculate <alpha/beta> by converting to standary notation.
b) Prove that A is the identity operator where the sum is overa complete set of states. A is given in the attachment labelled by b
c) IF the state C is properly normalized, demonstrate the condition that an must satisfy. What is the interpretation of |an^2|? C is given in the attachment labelled by b
For a), I think it shoud be Psisubalpha(x) but the professor says I need some kind of integral?
For b), what I am trying to show? If someone could tell me that, it might help me a lot with this.
For c) I am genuinely lost . I think that |an^2| means the probability of being in the state n...that; s all I can come up with.
Any help would be greate guys. I need it desparately
James
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