Q5:1 A particle of mass m moves in a one dimensional potential U (x) where x < 0 0 < x < a U (x) = Vo x > a Sketch the potential. For E < Vo show that the energy eigenvalues are obtained from the equation VA – y² 2mVoa? tan ( y + 2 where y = ka and A= Y (Hint : Applying the boundary condition at = 0 'eliminates' the cos(kx) solution for 0 < x < a.)
Q5:1 A particle of mass m moves in a one dimensional potential U (x) where x < 0 0 < x < a U (x) = Vo x > a Sketch the potential. For E < Vo show that the energy eigenvalues are obtained from the equation VA – y² 2mVoa? tan ( y + 2 where y = ka and A= Y (Hint : Applying the boundary condition at = 0 'eliminates' the cos(kx) solution for 0 < x < a.)
Related questions
Question
Transcribed Image Text:Q5:1 A particle of mass m moves in a one dimensional potential U (x) where
x < 0
0 < x < a
U (x) =
Vo
x > a
Sketch the potential.
For E < Vo show that the energy eigenvalues are obtained from the equation
VA – y²
2mVoa?
tan ( y +
2
where y = ka and A=
Y
(Hint : Applying the boundary condition at = 0 'eliminates' the cos(kx) solution for
0 < x < a.)
Expert Solution
This question has been solved!
Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.
Step by step
Solved in 2 steps with 2 images
