Physicists needed plz
Alright, so I'm a computer science major and for whatever reason I'm required to learn particle physics and things of that nature. Anyway, our book does not cover this so I was wondering if anyone can help. This is off a practice test for my final tomorrow:
5) (i) What is the energy and wavelength of a photon that gets emitted when the hydrogen
atom makes a transition from its first excited state to its ground state?
6)(i) State whether the following reactions are allowed or not. In each case state all
conservation laws that are respected and/or violated.
p + ¯p → n + e− + νe
e+ + e− → p + μ− + ¯νμ
g + g → b +¯b
K− + p → 0 + 0
(K is a meson, and are baryons)
(ii) Draw a Feynman diagram for the process
μ− → e− + ¯νe + νμ
also this:
(iii) The wave function of the ground state of the simple harmonic oscillator is given by
ψ0(x) = (mω/π¯h)1/4e−mωx2/(2¯h). Calculate the expectation values of the position and momentum
of the particle in this state. [Hint: Symmetry considerations may be useful in calculations
of integrals.]
5) (i) What is the energy and wavelength of a photon that gets emitted when the hydrogen
atom makes a transition from its first excited state to its ground state?
6)(i) State whether the following reactions are allowed or not. In each case state all
conservation laws that are respected and/or violated.
p + ¯p → n + e− + νe
e+ + e− → p + μ− + ¯νμ
g + g → b +¯b
K− + p → 0 + 0
(K is a meson, and are baryons)
(ii) Draw a Feynman diagram for the process
μ− → e− + ¯νe + νμ
also this:
(iii) The wave function of the ground state of the simple harmonic oscillator is given by
ψ0(x) = (mω/π¯h)1/4e−mωx2/(2¯h). Calculate the expectation values of the position and momentum
of the particle in this state. [Hint: Symmetry considerations may be useful in calculations
of integrals.]
iii) The wave function of the ground state of the simple harmonic oscillator is given by
ψ0(x) = (mω/π¯h)1/4e−mωx2/(2¯h). Calculate the expectation values of the position and momentum
of the particle in this state. [Hint: Symmetry considerations may be useful in calculations
of integrals.]
ψ0(x) = (mω/π¯h)1/4e−mωx2/(2¯h). Calculate the expectation values of the position and momentum
of the particle in this state. [Hint: Symmetry considerations may be useful in calculations
of integrals.]









