- #1
kcirick
- 54
- 0
Hi again,
Question: [tex]\hat{A} [/tex] is an Hermitian Operator. If [tex]\hat{A}^{2}=2[/tex], find the eigenvalues of [tex]\hat{A}[/tex]
So We have:
[tex] \hat{A}\left|\Psi\right\rangle=a\left|\Psi\right\rangle [/tex]
But I actually don't know how to even begin. [tex]\hat{A}[/tex] is a general Hermitian operator, and I don't know where even [tex]\hat{A}^{2}[/tex] would fit in with the question asked.
Any help is appreciated! Thank you!
-Rick
Question: [tex]\hat{A} [/tex] is an Hermitian Operator. If [tex]\hat{A}^{2}=2[/tex], find the eigenvalues of [tex]\hat{A}[/tex]
So We have:
[tex] \hat{A}\left|\Psi\right\rangle=a\left|\Psi\right\rangle [/tex]
But I actually don't know how to even begin. [tex]\hat{A}[/tex] is a general Hermitian operator, and I don't know where even [tex]\hat{A}^{2}[/tex] would fit in with the question asked.
Any help is appreciated! Thank you!
-Rick