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The Planck constant is J s. Express this in units of eV s (electron-volt seconds), given 1 eV = J.
eV s
eV s
eV s
eV s
The dimensions of Planck's constant are the same as those of:
Power
Energy
Angular momentum
Linear momentum
The energy of a photon is given by $E = h
uh
uXX = \frac{h^2
u^3}{E}X$ are:
[ML^2T^-3]
[MLT^-2]
[M^2L^4T^-5]
[ML^3T^-4]
A physicist uses dimensional analysis to derive an expression for the energy (E) of a particle based on its mass (m), velocity (v), and Planck's constant (h). They arrive at . Why is this result incomplete?
Dimensional analysis cannot account for dimensionless quantities like the fine-structure constant, which might be involved in a more complex relationship.
Planck's constant is not relevant for the energy of a classical particle, invalidating the analysis.
Dimensional analysis cannot handle situations involving both mass and velocity.
The correct expression involves a logarithmic relationship, which dimensional analysis cannot capture.
In Lenard's experiment, ultraviolet light of wavelength 200 nm is incident on a metal surface. The stopping potential is found to be 4V. If the wavelength is increased to 300 nm, what will be the new stopping potential? (Take Js, m/s, C)
2.07 V
1.07 V
6.07 V
0 V
What is the de Broglie wavelength of an electron with momentum ? (Planck's constant )
A metal surface is illuminated by light of frequency Hz. The work function of the metal is eV. Which of the following statements is correct regarding the emission of photoelectrons?
Photoelectrons will be emitted with a maximum kinetic energy of approximately eV.
No photoelectrons will be emitted.
Photoelectrons will be emitted with a maximum kinetic energy of eV.
Photoelectrons will be emitted with a maximum kinetic energy of eV.