Question

1. If the energy of the incident photon is $hv_0$, what is the energy of the photon, $hv'$, scattered at angle $\phi$, and the energy and scattered angle for the electron? (4 points) electron E photon $hv$ $m_e$ $\theta$ $ \phi $ photon $hv'$ 2. Can you prove Newtonian mechanics is a subset of special relativity? That is, prove that $E_k = m_0c^2(1/\sqrt{1 - v^2/c^2} - 1)$, where $m_0$ is the rest mass, is reduced to Newton's $\frac{1}{2}m_0v^2$ when $v << c$. (1 points)

          1. If the energy of the incident photon is $hv_0$, what is the energy of the photon, $hv'$,
scattered at angle $\phi$, and the energy and scattered angle for the electron? (4 points)
electron E
photon
$hv$
$m_e$
$\theta$
$ \phi $
photon $hv'$
2. Can you prove Newtonian mechanics is a subset of special relativity? That is, prove that
$E_k = m_0c^2(1/\sqrt{1 - v^2/c^2} - 1)$, where $m_0$ is the rest mass, is reduced to Newton's
$\frac{1}{2}m_0v^2$ when $v << c$. (1 points)

1. If the energy of the incident photon is hv0, what is the energy of the photon, hv',
scattered at angle ϕ, and the energy and scattered angle for the electron? (4 points)
electron E
photon
hv
me
θ
ϕ
photon hv'
2. Can you prove Newtonian mechanics is a subset of special relativity? That is, prove that
Ek = m0c^2(1/√(1 - v^2/c^2) - 1), where m0 is the rest mass, is reduced to Newton's
(1)/(2)m0v^2 when v << c. (1 points)

Added by Heather E.

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