Find the fractional energy loss for a 20-keV X-ray scattered
from an electron at angle 180...
Find the fractional energy loss for a 20-keV X-ray scattered
from an electron at angle 180 and compare with 2E/E0. (b) Find the
final energy for a 10-MeV gamma ray scattered from an electron at
180 and compare with E0/2.
An x-ray photon with
initial energy 133 keV is scattered by an electron through an angle
60° with respect to its initial direction.
A)Find the wavelength
of the scattered photon after the collision with the electron.
B) Find the final
kinetic energy of the electron after the collision.
C) Find the angle
(with respect to the initial direction) for the scattered electron
after the collision.
2. A 662 keV gamma ray from 137Cs decay is Compton scattered at
an angle θ.
(a) What is the energy of the resulting gamma ray after
scattering at 90◦?
(b) What is the energy of the resulting gamma ray after
scattering at 180◦?
(c) What is the maximum amount of energy that the gamma ray can
deposit in a single Compton scatter?
The scattered photon has an energy of 120 keV and the
electron recoils with an energy of 40 keV in Compton
scattering.
Find:
(a) the incident photo wavelength
(b) the scattering angle of the photon
(c) the angle at which the electron recoils
An incident x-ray photon is scattered from a free
electron that is initially at rest. The photon is scattered
straight back at an angle of 180∘ from its initial direction. The
wavelength of the scattered photon is 8.70×10−2 nm
Part A
What is the wavelength of the incident photon?
λ =
m
Part B
What is the magnitude of the momentum of the electron after the
collision?
P= _________ kg⋅m/s
Part C
What is the kinetic energy of the electron...
The optimal x-ray energy for producing high contrast images is
approximately in the range 20-40 keV. In terms of what we know
about how x-rays interact with atoms, discuss the main mechanisms
that determine this optimal range and what happens to the images
for energies outside this range.?
a. Compute the energy of a photon with incident energy 200 kev
scattered at 90°
in a Compton event.
b. Compute the energy of the backscattered photon from a 400 kev
incident
photon.
c. Compute the energy of the recoil electron.
An X-ray photon scatters from a free electron at rest at an
angle of 110° relative to the incident direction.
(a) If the scattered photon has a wavelength of 0.270 nm, what is
the wavelength of the incident photon?
(b) Determine the energy of the incident and scattered
photons.
c) Find the kinetic energy of the recoil electron.
Item 3.8
An X-ray photon scatters from a free electron at rest at an
angle of 125 ∘ relative to the incident direction.
Part A
If the scattered photon has a wavelength of 0.310 nm, what is
the wavelength of the incident photon? Express your answer using
three significant figures.
Part B
Determine the energy of the incident photon.Express your answer
using three significant figures.(end unit is keV)
Part C
Determine the energy of the scattered photon. Express your
answer...
A 0.046-nm x-ray is incident on a stationary electron. A
scattered photon is observed at 94°.
Find the energy of the scattered photon E'γ=
______ keV and its wavelength λ'= _________ nm
Find the kinetic energy of recoiled electron
K= _______keV
Find the speed of recoiled electron as a fraction of speed of
light: v/c= ________
A 0.077-nm x-ray is incident on a stationary electron. A
scattered photon is observed at 102°. Find the energy of the
scattered photon E'γ= keV and its wavelength λ'= nm. Find the
kinetic energy of recoiled electron K= keV. Find the speed of
recoiled electron as a fraction of speed of light: v/c= .