Modern Physics
What fundamental concept does quantum theory introduce that is not present in classical mechanics?
The continuous flow of energy.
The predictability of particle trajectories.
The quantization of energy levels.
The absolute certainty of measurements.
A photon has a frequency of Hz. What is its energy? (Planck's constant Js)
J
J
J
J
A photon has an energy of J. What is its wavelength? (Planck's constant Js, speed of light m/s)
300 nm
400 nm
500 nm
600 nm
A photon with a wavelength of 600 nm travels from air (index of refraction ≈ 1) into glass (index of refraction = 1.5). What is the photon's new speed and wavelength in the glass?
Speed: m/s, Wavelength: 600 nm
Speed: m/s, Wavelength: 400 nm
Speed: m/s, Wavelength: 900 nm
Speed: m/s, Wavelength: 600 nm
An electron has a momentum of kg m/s. What is its de Broglie wavelength? (Planck's constant Js)
0.01 nm
0.1 nm
1 nm
10 nm
Particle A has a mass of and a velocity of . Particle B has a mass of and a velocity of . How do their de Broglie wavelengths compare?
Particle A has twice the de Broglie wavelength of Particle B.
Particle A has half the de Broglie wavelength of Particle B.
Particle A has the same de Broglie wavelength as Particle B.
Particle A has four times the de Broglie wavelength of Particle B.
An electron has a kinetic energy of 2.41 J. Calculate its de Broglie wavelength, given its mass is 9.11 kg and Planck's constant is 6.626 Js.
0.5 nm
0.75 nm
1.0 nm
1.25 nm

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In a hydrogen atom, are the energy levels for the electron continuous or discrete?
Continuous
Discrete
Both continuous and discrete depending on the electron's speed
Neither continuous nor discrete
How does decreasing the size of the box affect the energy levels of a particle in a one-dimensional box?
The energy levels become closer together.
The energy levels become further apart.
The energy levels remain the same.
The energy levels disappear.
A particle of mass is confined to a one-dimensional box of length . What are the possible energy levels of the particle?