Quantum mechanics(Lecture-34), Show that d/dx is Hermitian operator. Finding of hermitian adjoint ||

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Quantum mechanics(Lecture-34), Show that d/dx is Hermitian operator. Finding of hermitian
Show that d/dx is Hermitian operator
Quantum mechanics (lecture - 19) (part -1) -

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There is no words in English language to appreciate your affords dear Sir💖 Really sir your way of teaching, your way of speaking is something different from all, direct contents of our syllabus, thank you sir once again💖Your videos helps me a lots.

Catoonuniverse
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Ur efforts are really appreciable!!very informative video and the way of ur explaination too.👏🙌

deepakumari
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Just an AMAZING lecture. In my graduation I was not having a hermitian operator in quantum mechanics. Now when I am studying for my masters I encountered it. Thank you to you and your very simplified explanation for making me understand in a very short period of time what exactly a hermitian operator is. The crystal clear explanation and very simplified notes really made my work very easy. Also I will never forget the hermitian operator and its properties and conjugate henceforth. Thank you so much for this amazing video. HIGHLY APPRECIATED 💯💯💯✨✨✨🙌🏻🙌🏻🙌🏻

JayvardhanBharati
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Thanks bhaiya for this amazing playlist on Quantum Mechanics.

sushmita-
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Sir noone is there on YouTube that explain like
you I am very happy to get like you teacher thanku sir for giving us a superb content

NitishKumar-sszo
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well done sir ...kammal kar diya aapnee....nice explanation.

gb
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Thank you for the butter like explaining ❤️

vivekchetry
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I have to submit my assignment on Quantum Mechanics within 2 days and your videos are such a savior for me as well as my friends. 😭😭 I never understood quantum mechanics so well untill now. 🙏🏻🙏🏻 You explain so well and you are quite handsome too. 🤭❤️ Thank you so much for this video. 😌🤗

vishakhasasuke
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But sir i rhink last example i d/dx is anti hermitian because B= - i d/dx.. its obvious from the question that i d/dx will anti hermitian. bucause its complex conjugate will be negative. so please correct me if iam wrong...

ChiragMohaik
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Bhai stark effect pr bhi video, bsc ka topic h

hemantyadav
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Hi. Can you show us, If the second derivative of X is hermitian?!
But without considering of definition of operator, for example exponential or sin(x)... or something like that. Just second derivative of X as a operator. Like d/dx

aaz
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Sir pls explain how to find the hermitian conjugate of d2/dx2

ramyamore
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d/dx is Hermitia , put the complex conjugate like -id/dx please

Priyanshi
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Hermitian operator condition or condition of hermiticity In 1D

[[[ Limit(-inf, +inf)Int.{φ^(Aφ)}dx = limit(-inf, +inf)Int.{(βφ)^φ}dx. ]]]

ToughMaths
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You made a mistake...brother .... practice more

rzinformal