Consider a particle V0 X=0 incident. V=V II m V=O upon a potential barrier X=L (a)...

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Consider a particle V₂0 X=0 incident. V=V₂ II m V=O upon a potential barrier X=L (a) Given a - particle incident from the left write expressions for the wave function in the three regions for the case E<V' assuming unit normalization. (6) After apply" A, solution be bound or unbound? the boundary conditions for the wave function in part (2) (C) Will the solutions of Schrodinger's equation for a particle incident upon a potential barrier with "E<V" be degenerate. or non- •degnerade? (d) for a particle incident from the left will the probability of finding the particle in region III increase, decrease or remain the Same as to increases? (e) For a particle incident from the left will the probability of finding the particle in region III increase, decrease or remain the Same as to increases? For ports (d) and (e) I mean relative probability as compared to region , For partial credit in parts (6)-(e) stake your reasoning, Consider a particle V₂0 X=0 incident. V=V₂ II m V=O upon a potential barrier X=L (a) Given a - particle incident from the left write expressions for the wave function in the three regions for the case E<V' assuming unit normalization. (6) After apply" A, solution be bound or unbound? the boundary conditions for the wave function in part (2) (C) Will the solutions of Schrodinger's equation for a particle incident upon a potential barrier with "E<V" be degenerate. or non- •degnerade? (d) for a particle incident from the left will the probability of finding the particle in region III increase, decrease or remain the Same as to increases? (e) For a particle incident from the left will the probability of finding the particle in region III increase, decrease or remain the Same as to increases? For ports (d) and (e) I mean relative probability as compared to region , For partial credit in parts (6)-(e) stake your reasoning,