How many neutrons and protons are there in the following nuclei? \(_{6}^{13}\textrm{C}\), \(_{8}^{16}\textrm{O}\), \(_{12}^{24}\textrm{Mg}\), \(_{26}^{56}\textrm{Fe}\), \(_{38}^{88}\textrm{Sr}\).
\(_{6}^{13}\textrm{C}\): Atomic mass = 13
Atomic number = Number of protons = 6
Number of neutrons = (Atomic mass)(Atomic number) = 136 = 7
\(_{8}^{16}\textrm{O}\): Atomic mass = 16
Atomic number = 8 Number of protons = 8
Number of neutrons = (Atomic mass)(Atomic number) = 168 = 8
\(_{12}^{24}\textrm{Mg}\) : Atomic mass = 24
Atomic number = Number of protons = 12
Number of neutrons = (Atomic mass) (Atomic number) = 2412 = 12
\(_{26}^{56}\textrm{Fe}\) : Atomic mass = 56
Atomic number = Number of protons = 26
Number of neutrons = (Atomic mass)(Atomic number) = 5626 = 30
\(_{38}^{88}\textrm{Sr}\) : Atomic mass = 88
Atomic number = Number of protons = 38
Number of neutrons = (Atomic mass)(Atomic number) = 88 38 = 50
Considering Bohr’s atomic model for hydrogen atom :
(A) the energy of H atom in ground state is same as energy of He+ ion in its first excited state.
(B) the energy of H atom in ground state is same as that for Li++ ion in its second excited state.
(C) the energy of H atom in its ground state is same as that of He+ ion for its ground state.
(D) the energy of He+ ion in its first excited state is same as that for Li++ ion in its ground state.
Two identical ball bearings in contact with each other and resting on a frictionless table are hit head-on by another ball bearing of the same mass moving initially with a speed V. If the collision is elastic, which of the following (Fig. 5.14) is a possible result after collision ?
