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WorksheetsQuantum physics
Total questions: 25
Worksheet time: 54mins
Plank's radiation formula is given by
Which of the following is correct related to black body radiation curve?
Plank's formula could explain the radiation curve in all frequency range.
Wien's formula for radiation energy distillation well explains the distribution of energy in high frequency range.
Rayleigh-Jean's formula well matches with the radiation curve in low frequency range.
All the above
As per Plank's hypothesis an oscillator can have only discrete energy values given by (see the image), where n= __________
1,2,3 .................
0,1,2,3........
All the above
The minimum energy required by a bound electron to be liberated from the metal when it is illuminated by light of suitable wavelength is called
Stopping potential
threshold frequency
work function
maximum kinetic energy
Einstein's photoelectric equation is
This equation represents Schrodinger's
time independent in 3-d for free particle.
time independent in 3-d.
time dependent in 1-d for free particle.
time dependent in 1-d.
Dimension of 1-d probability density and that of 2-d wave function is __________ and _________ respectively.
Quantum mechanical operator, corresponding to physical quantity momentum, is
If a proton and an electron have same energy, then which one is correct?
The de-Broglie wavelength of an electron is 5 Angstrom. Then its momentum is
An electron is moving freely with kinetic energy 10 eV. It's de-Broglie wavelength is
The energy of a particle is 32 eV, when it's de-Broglie wavelength is 2 Angstrom. If the wavelength is 4 Angstrom, then it's energy becomes
128 eV
64 eV
16 eV
8 eV
X-rays of wavelength 0.8 Angstrom undergo Compton scattering due to electrons. What is the minimum possible value of Compton shift (in Angstrom) if Compton wavelength of electron is 4 Angstrom?
1.6
0.04
0.08
0
If the maximum kinetic energy of the emitted photoelectron is 10 eV, then the stopping potential is
10 Volt
10 Joule
1 eV
10 Volt
The normalized wave function for the given wave function is
The probability of the given wave function in the state psi 5 is given by
1/3
1
!/8
The wave function for a system represented by eigen functions Psi1 Psi 2 and Psi 3 having probabilities 1/2, 1/3 and 1/6 respectively is
The probabilities that a system can be in the states represented by eigen functions Psi 1, Psi 2, Psi 3, Psi 4 and Psi 5 are 0.01, 0.09, 0.16, 0.25 and 0.49 respectively. If the energy eigen values for the above states are 4eV, 6eV, 2eV, 3eV and 1eV respectively, then the energy expectation value is
1 eV
5.2 eV
2.14 eV
16 eV
The energy of a particle trapped inside an infinite deep potential well is 8 eV. If the width of the well is halved then it's energy becomes
2 eV
4 eV
16 eV
32 eV
A particle limited to the X-axis has the wave function as given in the image. The probability that the particle can be found between 0.2 to 0.4 is
0.056
0.168
1
0.354
A particle is in 1-d infinitely deep potential well. If its ground state energy is 0.9 eV, then the energy of 3rd excited state is
0.1 eV
2.7 eV
8.1 eV
14.4 eV
An electron is correct up to 0.05 percent while moving with a velocity of 300 m/s. What should be the minimum accuracy for the location of particle?
0.77 m
7.7 cm
0.77 mm
0.05 cm
A particle is described by the wave function as shown in the image. The average position of the particle is
1
0.75
0.5
0.25
A particle is described by the wave function as shown in the image. The uncertainty in momentum is
Ground state energy of electrons trapped completely in an infinite 1-d well region of length 1 Angstrom is 37.65 eV. The amount of energy must be supplied to excite the electrons from 1st excited state to 2nd excited state is
188.25 eV
37.65 eV
9.3125 eV
74.5 eV
