A neutron of mass m with energy E <+ Vo is in the internucleon potential which can be modeled as follows: x =0,V(x) =+0; 0 Sx sa, V (x) = -Vo; and x >a,V(x) =+Vo . I. Write down the Schrödinger equation for: region I (0sxsa, V(x)=-Vo ), and region II ( x> a, V(x) = +V, ) II. From the obtained normalized wave function, estimate the kinetic energy of the nucleons when they reach region II.
A neutron of mass m with energy E <+ Vo is in the internucleon potential which can be modeled as follows: x =0,V(x) =+0; 0 Sx sa, V (x) = -Vo; and x >a,V(x) =+Vo . I. Write down the Schrödinger equation for: region I (0sxsa, V(x)=-Vo ), and region II ( x> a, V(x) = +V, ) II. From the obtained normalized wave function, estimate the kinetic energy of the nucleons when they reach region II.
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
Transcribed Image Text:A neutron of mass m with energy E <+ Vo is in the internucleon potential
which can be modeled as follows:
x =0,V(x) =+o; 0 Sx sa, V (x) = -Vo; and x >a,V(x) =+Vo .
Write down the Schrödinger equation for:
region I (0<x <a, V(x)=-V,), and region II (x > a,V(x) =+V )
II.
I.
From the obtained normalized wave function, estimate the kinetic
energy of the nucleons when they reach region II.
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