https://drive.google.com/file/d/1gZIo1cSotkppzXCnH1rjDtQ92gnw7q8T/view
Model | Important Points | Limitations |
Alpha particle Scattering experiment |
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Rutherford’s Atomic Model |
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Bohr’s Atomic Model | Bohr incorporated following postulates in his theory: (i)The electron in an atom could revolve in certain stable orbits without the emission of radiant energy. (ii)The electron revolves around the nucleus only in those orbits for which angular momentum is some integral multiple of (h/2π) , where h is Planck constant ( = 6.6 × 10–34 Js) L = mvr = n(h/2π) where n = 1, 2, 3 and is called principal quantum number. (iii)Emission of radiation taken place when an electron makes a transition from a higher orbit to a lower orbit. During this transition, a photon is emitted having energy equal to the energy difference between the initial and final states hv = Ei – Ef |
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Topic/Term | Formula | Symbol Representation | Important Points |
Rydberg formula for Spectrum of Hydrogen Atom | =(1/λ)=[(1/n2f)- (1/n2i)] | v= Wave number R = Rydberg constant = 1.097 × 107 m–1 ni = Initial state nF = Final state |
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Relation between Impact parameter (b) and scattering angle θ | b =(Ze2 cot(θ /2)/(4πε0K)) | Z = atomic number of the nucleous e = charge on electron θ = scattering angle K = kinetic energy of the α-particle i.e. (1/2)mv2 | |
Distance of closest approach (r0) | r0 =(Ze(2e)/4πε0 × K) | Z = atomic number e = charge on electron K = kinetic energy | At the distance of closest approach whole of the kinetic energy the alpha particle is converted into potential energy. |
Energy of hydrogen atoms | E = (-e2/8πε0r) | e = charge of electron | r = radius |
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