Guaicai
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How the symmetric and antisymmetric have results: A=0,G=H and B=0,G=-H in last picture ?[emoji53]
The discussion focuses on the analysis of symmetric and antisymmetric wave functions in the context of the Finite Potential Well. Participants emphasize the importance of substituting specific values, such as A=0 and G=H for symmetric solutions, and B=0 and G=-H for antisymmetric solutions. The graphical representation of these wave functions is crucial, particularly when using the x=0 line as a symmetry axis. Drawing these functions aids in visualizing the behavior of quantum states within the potential well.
PREREQUISITESStudents and professionals in physics, particularly those studying quantum mechanics, as well as educators looking to enhance their understanding of wave functions in potential wells.
Take a pencil and a paper then try drawing the symmetric one first where you have to substitute A=0, G=H into ##\psi_1##, ##\psi_2##, and ##\psi_3##. How does the resulting curve looks like if you make the ##x=0## line as a symmetrical line? Do the same for antisymmetric solution.Guaicai said:How the symmetric and antisymmetric have results: A=0,G=H and B=0,G=-H in last picture ?![]()