In the region 0 w, /3 (x) = 0. (a) By applying the continuity conditions at.x = a, find c and d in terms of a and b. (b) Find w in terms of a and b. - -

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In the region 0 <x<a, a particle is described by
the wave function 1(x) = -b(x² – a²). In the region
a <x < w, its wave function is ,(x) = (x – d)² – c. For
x > w, V3 (x) = 0. (a) By applying the continuity conditions
atx = a, find c and d in terms of a and b. (b) Find w in terms of
a and b.
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Transcribed Image Text:In the region 0 <x<a, a particle is described by the wave function 1(x) = -b(x² – a²). In the region a <x < w, its wave function is ,(x) = (x – d)² – c. For x > w, V3 (x) = 0. (a) By applying the continuity conditions atx = a, find c and d in terms of a and b. (b) Find w in terms of a and b. -
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