Find the minimum energy required to separated a neutron form `._18Ar^(40)`.

The minimum energy required to remove an electron is called

Calculate the minimum energy needed to separate a neutron form a nucleus with Z protons and N neutrons in terms of the masses M_(Z,N),M_(Z,N-1) and the mass of the neutron.

What is the minimum photon energy required to remove the least bound neutron of ._(20)^(40)Ca and ._(18)^(40)Ar . The nesessary atomic masses (in mu ) are given below: {:(M(.^(40)Ca)=39.962591 u),(M(.^(39)Ca)=38.970719 u),(M(.^(40)Ar)=39.962383 ),(M(.^(39)Ar)=38.964314 u),(" "m_n=1.008665 u):}

The binding energy per nucleon for ._(6)C^(12) is 7.68 MeV//N and that for ._(6)C^(13) is 7.47MeV//N . Calculate the energy required to remove a neutron form ._(6)C^(13)

Calculate the energy required to remove the least tightly neutron form .^20(Ca^(40)) . Given that Mass of .^20(Ca^(40)) = 39.962589 amu Mass of .^20(Ca^(39)) = 38.970691 amu Mass of neutron = 1.008665 amu

The minimum energy required to ejected an electron from the surface of a metal is called............ .

The minimum energy required to eject an electron from an atom is called

The neutron separation energy is defined to be the energy required to remove a neutron form nucleus. Obtain the neutron separartion energy of the nuclei ._(20)Ca^(41) and ._(13)Al^(27) form the following data : m(._20Ca^(40))=39.962591u and m(._(20)Ca^(41))=40.962278u m(._(13)Al^(26))=25.986895u and m(._(13)Al^(27))=26.981541u

A given coin has a mass of 3.0 g. Calculate the nuclear energy that would be required to separated all the neutrons and protons form each other. for simplicity, assume that the coin is entirely made of ._29Cu^(63) atoms (of mass 62.92960 u).