NEW
Font size
Worksheetsde-Broglie matter waves
Total questions: 15
Worksheet time: 8mins
A photon is
a quantum number
a positively charged particle
electromagnetic energy
an instrument for measuring light intensity
Classical theory of radiation failed to explain photoelectric effect; however this phenomenon was explained on the basis of quantum theory by _____________
Max Planck
Einstein
Compton
Rutherford
The rest mass of photon is _____________.
chν
chν2
zero
hν
Why wave nature of matter is not apparent to our daily observations?
bodies travel with small velocities
wavelength of the waves associated with the pretty heavy mass is very large
bodies travel with large velocities
wavelength of the waves associated with the pretty heavy mass is very small
If ‘h’ is Planck’s constant and the wavelength is 0.01 A°, find momentum?
h×1012
h×102
h
h×104
Energy of the photon can be represented by
hνc
λhc
hcλ
hν
The energy of a photon corresponding to the visible light of maximum wavelength is approximately _______________
7 eV
1 eV
3.2 eV
1.76 eV
The momentum of a photon is p, the corresponding wavelength is ____________
p4
hp
ph
ph
Which of the following statement is correct?
No particle whether at rest or in motion is ever accompanied by matter waves
Any particle in motion, whether charged or uncharged is accompanied by matter waves
Only subatomic particles in motion are accompanied by matter waves
Only a charged particles in motion are accompanied by matter waves
The momentum of a photon of an electromagnetic radiation is 3.3×10−29 kg m/s. What is the frequency of the associated waves?
λ=mvh
λ=hmv
λ=mhv
λ=hvm
The equation of motion of matter waves was derived by
Heisenberg
Bohr
De Broglie
Schrodinger
The de-Broglie wave associated with a moving particle is generally
A finite monochromatic wave train travelling with a velocity less than that of light
An infinite monochromatic wave train having a phase velocity less than that of light
A wave packed having a group velocity equal to that of the moving particle
A wave packed having a group velocity greater than that of the moving particle
Energy in a quantum is
varies directly with frequencies
varies inversely with frequencies
same for all frequencies
does not vary
Calculate de-Broglie wavelength of an electron moving with velocity 107 m/s.
10 A°
5 m
0.73 A°
0.72 m
Neglecting variation of mass with energy, the wavelength associated with an electron having a kinetic energy E in joule is proportional to
E2
E
E
E1
