EASY
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The anti-particle of electron is known as

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Important Questions on Nuclear Physics

MEDIUM
A nucleus X emits a β -particle to produce a nucleus Y. If their atomic masses are Mx and My respectively, then the maximum energy of the β -particle emitted is (where, me is the mass of an electron and c is the velocity of light)
HARD
The electrostatic energy of Z protons uniformly distributed throughout a spherical nucleus of radius R is given by, E=35ZZ-1e24πε0R. The measured masses of the neutron, H11, N715 and O815 are 1.008665 u, 1.007825 u, 15.000109 u and 15.003065 u respectively. Given that the radii of both the N715 and O815 nuclei are same, 1 u=931.5 MeV c-2 (c is the speed of light) and e24πϵ0=1.44 MeV fm. Assuming that the difference between the binding energies of N715 and O815 is purely due to the electrostatic energy, the radius of either of the nuclei is 1 fm=10-15m
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If the binding energy of N14 is 7.5 MeV per nucleon and that of N15 is 7.7 MeV per nucleon, then the energy required to remove a neutron from N15 is
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The binding energy of a nucleus is equivalent to
MEDIUM
Find the Binding energy per nucleon for Sn50120. Mass of proton mp=1.00783 u, mass of neutron mn=1.00867 u and mass of tin nucleus mSn=119.902199 u. (take 1 u=931 MeV)
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In a certain mass spectrometer, an ion beam passes through a velocity filter consisting of mutually perpendicular fields E and B. The beam then enters a region of another magnetic field B', perpendicular to the beam. The radius of curvature of the resulting ion beam is proportional to
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What is the binding energy of S1429i whose atomic mass is 28.976495 u

Mass of proton =1.007276 u

Mass of neutron =1.008664 u

(Neglect the electron mass) (Assume 1 u=931.5 MeV)

MEDIUM
A nucleus with mass number 240 breaks into two fragments each of mass number 120, the binding energy per nucleon of unfragmented nuclei is 7.6 MeV while that of fragments is 8.5 MeV. The total gain in the binding energy in the process is :
HARD
Consider the nuclear fission, Ne202He4+C12. Given that the binding energy/nucleon of Ne20, He4andC12 are 8.03MeV, 7.86 MeV, respectively. Identify the correct statement:
EASY
You are given that  Mass of Li37=7.0160u, Mass of He24=4.0026u and Mass of  He11=1.0079u. When 20g of Li37 is converted into 24He by proton capture, the energy liberated, (in kWh ), is: [Mass of nucleon =1GeV/c2]
MEDIUM
The ratio of the binding energies of three nuclei is 1:4:9. If the ratio of their nuclear radii is 1:2:3, the nuclei in the decreasing order of the stability can be arranged as
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The binding energy per nucleon of  5B10 is 8.0 MeV and that of  5B11 is 7.5 MeV. The Energy required to remove a neutron from  5B11 is (mass of electron and proton are 9.11×10-31 kg and 1.67×10-27 kg)
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The binding energy per nucleon of C812=12.0038 amu, mass of neutron =1.00898 amu and mass of proton =1.007599 amu is
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The mass-defect in a nuclear fusion reaction is 0.3 per cent. The amount of energy released in one kg of fusion reaction is
MEDIUM

From the given data, the amount of energy required to break the nucleus of aluminium Al1327 is __________x×10-3 J

Mass of neutron =1.00866 u
Mass of proton =1.00726 u
Mass of Aluminium nucleus =27.18846 u
(Assume 1 u corresponds to x J of energy)
(Round off to the nearest integer)

EASY

In the following, column I lists some physical quantities and the column II gives approximate energy values associated with those. Choose appropriate values of energies as per the choices given below

  Column I   Column II
i Energy of thermal neutrons a 3eV
ii Binding energy per nucleon b 10keV
iii Energy of X-rays c 8MeV
iv Photoelectric threshold of a meta d 0.025eV
    e 1eV
    f 0.8eV

 

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Which of the following statement is correct?
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The energy required to break one bond in DNA is 1020 J. This value in eV is nearly
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If the binding energy of the electron in a hydrogen atom is 13.6 eV, the energy required to remove the electron from the first excited state of Li++ is :
MEDIUM
Two deuterons undergo nuclear fusion to form a Helium nucleus. The energy released in this process is (given binding energy per nucleon for deuteron=1.1 MeV and for helium=7.0 MeV)