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Texts: ¿Cómo se resuelve este problema de mecánica cuántica? 3
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Texts: ¿Cómo se resuelve este problema de mecánica cuántica? 3. Considere una partícula de masa m sujeta a un potencial unidimensional dado por 8 si si sii 0 > x 1 > x > 0 xL Vx (2) 8 Suponga que al tiempo t = 0 la partícula se encuentra en el estado si J(T. (3) si Determine cuál es el estado del sistema al tiempo t. Sugerencia: Puede ser de utilidad la identidad sin(ax)sin(bx) = [cos(a-b)x - cos(a+b)x]

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Texts: ¿Cómo se resuelve este problema de mecánica cuántica? 3. Considere una partícula de masa m sujeta a un potencial unidimensional dado por 8 si si sii 0 > x 1 > x > 0 xL Vx (2) 8 Suponga que al tiempo t = 0 la partícula se encuentra en el estado si J(T. (3) si Determine cuál es el estado del sistema al tiempo t. Sugerencia: Puede ser de utilidad la identidad sin(ax)sin(bx) = [cos(a-b)x - cos(a+b)x]
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Question Text
Texts: ¿Cómo se resuelve este problema de mecánica cuántica? 3. Considere una partícula de masa m sujeta a un potencial unidimensional dado por 8 si si sii 0 > x 1 > x > 0 xL Vx (2) 8 Suponga que al tiempo t = 0 la partícula se encuentra en el estado si J(T. (3) si Determine cuál es el estado del sistema al tiempo t. Sugerencia: Puede ser de utilidad la identidad sin(ax)sin(bx) = [cos(a-b)x - cos(a+b)x]
TopicAll topics
SubjectPhysics
ClassClass 12