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Mar 22, 2022 at 1:08 comment added Zorawar There is only one way that $\hat{p}\hat{x}\psi$ should be read, and that is as $\hat{p}(\hat{x}\psi)$. Likewise, $(\hat{A}\hat{p}\hat{x})$ would be an operator that maps $\psi$ to $\hat{A}[\hat{p}(\hat{x}\psi)]$.
Mar 21, 2022 at 21:00 history tweeted twitter.com/StackPhysics/status/1506012783397249029
Mar 21, 2022 at 18:53 comment added rob A number of further comments removed. A person making a post on Physics Meta would also want to make sure their post was consistent with the code of conduct. Knock it off, here.
Mar 21, 2022 at 18:38 comment added rob A number of comments removed. A person who wanted to discuss grammar might make a post on Physics Meta, but they would want to do their research first.
Mar 21, 2022 at 17:27 history edited Some Student CC BY-SA 4.0
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Mar 21, 2022 at 15:03 comment added Tyberius As Ricky implicitly points out in their answer, the issue is that you didn't use the chain rule when applying the derivative. The derivative should be applied to $x\psi(x)$, not just $x$.
Mar 21, 2022 at 13:16 comment added Javier Since you only have two operators, and associativity is the property $(AB)C = A(BC)$, it cannot possibly be the issue here.
Mar 21, 2022 at 7:05 history became hot network question
Mar 21, 2022 at 2:51 history edited Qmechanic CC BY-SA 4.0
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Mar 20, 2022 at 23:22 answer added pb1729 timeline score: 10
Mar 20, 2022 at 22:58 history asked Some Student CC BY-SA 4.0