A material has a mass attenuation coefficient of 0.35 cm²/g (for a given photon energy) and has a density of 1 g/cm³. What is the thickness of the Half-Value Layer (HVL) of this material? (Note: the Half-Value Layer is the material thickness required to reduce an incident beam intensity by a factor of two).
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![A material has a mass attenuation coefficient of 0.35 cm²/g (for a
given photon energy) and has a density of 1 g/cm³. What is the
thickness of the Half-Value Layer (HVL) of this material? (Note: the
Half-Value Layer is the material thickness required to reduce an
incident beam intensity by a factor of two).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F478dea82-fd30-412a-be12-3664508dc7a5%2Fe809df07-f153-4552-9062-b0ac1cb36cfc%2Fh4ish3f_processed.jpeg&w=3840&q=75)
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- An electron was ejected from the surface of cesium metal with a speed of 6.74*10^5 m/s.Given that the threshold energy for the removal of an electron from the cesium metal is 2.90*10^-19J. Calculate the incident wavelength in nanometers. For this problem, I believe we use the KE=E photon-Eo. However, I am having trouble getting from the formula to the desired answer of 400 nm.For your work in a mass spectrometry lab, you are investigating the absorption spectrum of one-electron ions. To maintain the atoms in an ionized state, you hold them at low density in an ion trap, a device that uses a configuration of electric fields to confine ions. The majority of the ions are in their ground state, so that is the initial state for the absorption transitions that you observe. (a) If the longest wavelength that you observe in the absorption spectrum is 13.56 nm, what is the atomic number Z for the ions? (b) What is the next shorter wavelength that the ions will absorb? (c) When one of the ions absorbs a photon of wavelength 6.78 nm, a free electron is produced. What is the kinetic energy (in electron volts) of the electron?Question 2. (a) A beam of electrons is accelerated by a voltage of 180 V in a Davisson-Germer experi- ment. The electron beam is incident on the surface of a monocrystalline cobalt crystal oriented at 90° to the beam direction. A second-order beam is observed at 43.5°. What is the interatomic spacing of atoms in the cobalt crystal lattice? (b) The early experiments of Davisson & Germer used a polycrystalline nickel crystal. Ex- plain why they did not observe evidence for electron diffraction in their initial experi- ments. (c) i. A thermal neutron has an energy of E= 0.025 eV and a mass of 1.675 x 107 kg. Calculate the de Broglie wavelength of a thermal neutron. ii. On the basis of this result, explain whether it is possible to observe diffraction effects when the neutron is scattered by a cobalt crystal. Suggest a reason why performing neutron diffraction experiments is challenging.
- Question in the attachment.In Compton scattering, if the initial energy of the photon is hf, the energy of the scattered photon is hf'. If a y ray is emitted with an energy of 834 keV, what is the back scattered peak energy? What is the Compton edge energy? The rest-mass energy of an electron, moc“, is 511 kev.Question 2: Deduce the work function for sodium from Fig. Q2. The intersection of the straight line with the horizontal axis is the cutoff frequency, vo=5.8×1014 /sec. For most conducting metals the value of the work function is of the order of a few electron volts. Calculate the photon energy of a typical microwave wavelength of λ = 5 cm. Can this energy sufficient to eject photoelectrons from metal surfaces? Why? Stopping potential (V) 3 2 0 VO 8 12 4 Frequency (1014/sec) Fig. Q2
- In a dark laboratory, a small non-reflective box is levitated by a laser with fre- quency f that is aimed vertically upward. The cross-sectional area of the box is half the cross-sectional area of the laser. (a) If the laser emits 20W of power and the box is stationary in the air, what is the mass of the box? (b) How many photons does the laser emit every second? (c) Assuming the light from the laser is originally unpolarized, suppose that a polarizer is placed in the path of the laser. Now replace by non-reflective box by a reflective box. What must the mass of the reflective box be so that it is also stationary in the air?For light with a wavelength of 350 nm and with an intensity of /= 10-8 W/m², what is the number of photons/(m²s) in the light beam?Please Asap