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Please answer without using the graduent function (triangle). Thanks! :)
Problem 1: Ehrenfests Theorem [6 marks] Prove that for a particle with a wavefunction P(x, t) in a potential V(x): dlp) av d
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operator Q, we know that #casa #<Iû,&]) + Sony —) where Ñ 2 + v() is the Hamiltonian operator, Now, take the operator (Q) in- <P] 聲》- 《生器 - 》 5 ?! | , sil: first so, from equation. (2), fo pre british 是<by </ p> -<*La P〉 - 1 , và lift 5:47 - Hinvers

From the general operator relation (given by equation 1), we can evaluate the required relation of momentum operator with the potential.

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Please answer without using the graduent function (triangle). Thanks! :) Problem 1: Ehrenfest's Theorem [6 marks]...
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