Exam 5: Matter Behaves Like Waves Quantum Physics

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We know that the Schrödinger equation is specifically an equation for EEFs because

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If the two slits in a two-slit interference experiment are so far apart that their diffraction patterns do not overlap, the pattern displayed is consistent with a particle model of light.

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A sinusoidal wave's angular frequency is (A) larger, (B) smaller, or (C) the same as its frequency in cycles/s.

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3579Br{ }_{35}^{79} \mathrm{Br} has an atomic mass of 78.918336u78.918336 \mathrm{u} , and .3679Kr{ }_{.36}^{79} \mathrm{Kr} has an atomic mass of 78.920084u78.920084 \mathrm{u} . Which is the correct decay process (or the likeliest if more than one is possible)?

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A beam of light PP has twice the wavelength but the same intensity as beam QQ . The number of photons that hit a given area in a given time when it is illuminated by beam PP is (A) twice, (B) the same, or (C) one-half of the number that hit when the area is illuminated by beam QQ ?

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The function eiθ=1/eiθe^{-i \theta}=1 / e^{i \theta} .

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What is the effect of adding some boron on how easily a silicon crystal conducts electricity?

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Creating a quanton in a superposition of an observable's eigenvectors and then determining that observable's value is entirely analogous to putting a coin in a can, shaking the can, and then revealing the coin.

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Violet light with a wavelength of 430 nm430 \mathrm{~nm} falls on a sodium plate (W=2.75eV)(W=2.75 \mathrm{eV}) and a potassium plate (W=(W= 2.30eV)2.30 \mathrm{eV}) . Which of of the following statements is true?

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Consider a system consisting of two Einstein solids P and Q in thermal contact. Assume that we know the number of atoms in each solid and ?. What do we know about the system if we also know the quantum state of each atom in each solid? A. Its macrostate B. Its microstate C. Its macropartition D. Its microstate and macropartition E. Its macrostate and macropartition F. Its macrostate and microstate T. Its macrostate, microstate, and macropartition

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Sunlight falling on a spaceship in a vacuum will cause the spaceship to become a bit positively charged.

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Two stretched strings with the same length but different tensions are both resonating at the same frequency. Which string has the greater number of antinodes?

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We can use the computer method to generate a numerical solution to Schrödinger's equation for a bound quanton with any energy EE .

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To create an interference pattern, a quanton beam's de Broglie wavelength must be larger than an individual quanton.

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Consider the experimental evidence we have discussed in the past few chapters. Classify the following experimental results according to the following scheme: For the quantons in question, the results: - When light goes through a slit, the beam broadens somewhat, and if it is projected on a screen, one can see bright and dark fringes on the slit image.

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Consider a beam of free particles that each have a certain (nonrelativistic) kinetic energy KK . If we double this kinetic energy, what happens to the beam's wavelength?

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Imagine that in a Davisson-Germer-type experiment we shine a beam of electrons on a nickel crystal perpendicular to the crystal face and find that we get enhanced scattering at an angle of 5050^{\circ} . If we double the electrons' kinetic energy, -(a) the angle of enhanced scattering will (A) increase, (B) decrease, or (C) remain constant,

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A quanton moving in a system whose V(x)V(x) is given by the box potential energy function can never be unbound, no matter what its total energy might be.

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Suppose we increase the absolute temperature of a semiconductor from 200 K200 \mathrm{~K} to 300 K300 \mathrm{~K} . By roughly what factor does this make the semiconductor more conductive? (Hint: How much more likely is it for a conduction band energy level to be occupied by an electron?)

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A series of possible particle processes are listed below. Which (if any) are probably not processes mediated by the weak interaction? (Note: γ=\gamma= a photon, μ=\mu= a muon, which is a lepton like the electron but heavier. Don't worry about conservation of energy.)

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