a particle is located in a two dimensional square potential well with absolutely, impenetrable walls (0‹x‹l, 0‹y‹l). find the probability of finding the particle within a region 0‹x‹l/3, 0‹y‹l/3 with lowest energy.
P=SS0=l3⋅l3l⋅l=19.P=\frac S{S_0}=\frac{\frac l3\cdot \frac l3}{l\cdot l}=\frac 19.P=S0S=l⋅l3l⋅3l=91.
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