Difference between revisions of "NucPhys I HomeworkProblems"

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:<math>\begin{array}{c} 1 \\ 3  \end{array}</math>
 
:<math>\begin{array}{c} 1 \\ 3  \end{array}</math>
 
:<math>V(x) =\left \{  {0 \;\;\;\; x <0 \atop V_o \;\;\;\; x>0} \right .</math>
 
:<math>V(x) =\left \{  {0 \;\;\;\; x <0 \atop V_o \;\;\;\; x>0} \right .</math>
:<math>V(x) =\left \{  {0 \;\;\;\; x <0 \atop V_o \;\;\;\; x>0 \atop 5} \right .</math>
+
:<math>V(x) =\left \{  {0 \;\;\;\; x <0 \atop V_o \;\;\;\; x>0} \right .</math>
  
  

Revision as of 16:53, 25 January 2008

Chapter 2

  1. Solve the Schrodinger equation for the following potential:


[math]\begin{array}{c} 1 \\ 3 \end{array}[/math]
[math]V(x) =\left \{ {0 \;\;\;\; x \lt 0 \atop V_o \;\;\;\; x\gt 0} \right .[/math]
[math]V(x) =\left \{ {0 \;\;\;\; x \lt 0 \atop V_o \;\;\;\; x\gt 0} \right .[/math]


V_0 > 0 and E>0. Assume particles are incident from [math]x = -\infty[/math], don't try to normalize but do express the wave function in terms of one coefficient.


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