Consider a photon produced in the center of the sun. (A) How
long this
Would it take photon to cross the sun and reach the surface if
there was no absorption? (B)
Suppose the photon is continually absorbed and reissued so that its
path to
surface can be considered as a random walk process. Assuming that
reissues
occur instantaneously after each absorption, estimate the time
needed for the photon to reach the
surface.
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Select simply supported timber beams (S4S) for the following uniformly distributed line loads and spans. deflection is not to exceed span/240. douglas fir, 200 lb/ft., 24ft span.
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1) Define the Triboelectric Series and based on your data determine it for the White, Blue and Al charge producers/proof plane.
2) How does this experiment verify Gauss's Law
3) Who is the mathematician that first related conservations laws and symmetry in physics? Write a paragraph on this person using correct citation for references
4) What is the symmetry that is related to charge conservation? use correct citation for references
5) What does the Faraday Ice Pail experiment tell about charge induced on a conducting shell?
6) What does the Faraday Ice Pail experiment tells about the total E field inside a hollow conducting shell if there is charge outside but no charge inside the hollow portion ?
7) How can the answer to question to the previous question be used to create a field free room to house very sensitive electronic measuring equipment?
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Explain why the classical theory of light as an electromagnetic wave (or of electrons as particles) is unable to explain the following phenomena whereas quantum mechanics is successful.
(1) The turn-on voltage of differently colored LEDs
(2) The existence of transparent conductors
(3) The decrease in frequency of photons scattered off of atoms
(4) The spectrum of blackbody emission
For each, use 2-3 sentences, 1-2 equations, and a diagram to provide an explanation that is concise yet precise.
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Write about the following:
Texture(preferred orientation) of polycrystalline material, grain size, effect of temperature on x ray
intensity, structure factor. ?
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Your kid brother gets a noise emitting toy for Christmas. This toy emits sound at a constant frequency. He attaches the toy to a rope and starts to swing it back and forth. He is facing you. You, seated on the sofa and very annoyed, measure the frequency of the sound as oscillating between 600.0 Hz and 617.75 Hz. Every 2.00 seconds, you hear the sound at the higher frequency. The speed of sound in air is 343 m/s.
(a) What is the toy’s maximum speed? Where does it have this speed?
(b) What is the length of the rope that the toy is attached to?
(c) What is the maximum height the toy reaches?
(d) Far in the future, a young Martian plays with a similar toy on a terraformed Mars. How many seconds are there between the high frequency sounds?
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Show that momentum conservation follows from translational invariance.
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79. Describe the event types in annihilation coincidence detection and how we correct for non-true coincidence.
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I.4. Hartree–Fock approximation. The Hartree–Fock approximation
is a simple yet
important model for understanding electron–electron interaction in
crystals.
(a) Derive the Hartree–Fock self-consistent field equations from
the variational principle
using a Slater determinant of single-particle orbitals as a trial
many-electron
wavefunction.
(b) Consider the total electronic energy of a system (e.g. a
molecule) in the Hartree–
Fock approximation. Calculate the change in the energy of the
system if an
electron is promoted from an occupied ith orbital to an unoccupied
jth orbital,
assuming that the orbitals are unchanged after the excitation. How
is this excitation
energy related to the eigenvalues of the Hartree–Fock equations?
This kind
of excitation is called a neutral excitation, which occurs for
example in a photoexcitation
process, since no electrons are added or removed from the system.
The
result is known as Koopmans’ theorem.
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|
Fluorescent bulb |
Incandescent bulb |
|
|
Light output (lumens) |
985 |
1000 |
|
Life (hours) |
10,000 |
3,000 |
|
Energy Use Rate (watt) |
13 |
100 |
|
Purchase cost ($/bulb) |
3.75 |
1.55 |
|
Energy costs ($/kW-h) |
0.12 |
0.12 |
|
Disposal/Recycle cost ($/bulb) |
0.98 |
0.05 |
Data from several source: Amazon.
(8 points)
(Total: 20 points)
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A space station is approximately a ring of radius,R, and mass m, which rotates about its symmetry axis with angular velocity,~ω=ω0ˆe3. A meteor is traveling with momentum,~p, that is parallel to the original ˆe3, and strikes the space station at a point on the rim,transferring the entire momentum to the space station (an inelastic collision where the meteor sticks to the space station). Further, though the meteor has significant momentum,it is of very small mass so that the moment of inertia tensor elements are approximately the same before and after the collision
a) What is the vector angular momentum of the space station with respect to a coordinate system with origin at the center of the ring and one axis along ˆe3 just before the collision?
b) What is the vector angular momentum of the space station in the same coordinate system (and defining the ˆe2 axis as in the direction from the origin to the point of impact on the edge of the ring) just after the collision?
c) After the collision, there are no further torques acting on the space station. Assume that the angular momentum of the space station after the collision differs by only a small (vector) amount from the initial angular momentum. Write down equations of motion that describe how the components of~ωfor the space station evolve with time.
d) Use these equations to describe how the rotational velocity vector of the space station evolves with time. If you predict simple rotation about a new direction, say so and describe the new direction. If you predict precessional motion, say so and predict the precession frequency. If you think something else happens, say so and describe the motion. In all cases, Explain: Back up your prediction with reasoning and (possibly approximate) solutions of the equations from part (c).
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A potential difference of 4.50 kV is established between parallel plates in air.
If the air becomes ionized (and hence electrically conducting) when the electric field exceeds 3.05×106 V/m , what is the minimum separation the plates can have without ionizing the air?
Answer in mm.
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(a) How much work is required to compress 4.92 mol of air at 19.9
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