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If electron, hydrogen, helium and neon nuclei are all moving with the velocity of light, then the wavelength associated with these particles are in the order
λ = h/mv ; for the same velocity, λ varies inversely with the mass of the particle.
The position of both, an electron and a helium atom is known within 1.0 nm. Further the momentum of the electron is known within 5.0 × 10–26kg ms–1. The minimum uncertainty in the measurement of the momentum of the helium atom is
By Heisenberg uncertainty Principle Δx × Δp = h⁄4π (which is constant)
As Δx for electron and helium atom is same thus momentum of electron and helium will also be same therefore the momentum of helium atom is equal to 5 × 10–26 kg. m.s–1.
Positron is :
Positron is electron with positive charge, +1e0
The configuration 1s2, 2s2 2p5, 3s1 shows :
Atomic number of the given element = 10
Electronic configuration = 1s2, 2s2 p6
1s2, 2s2 2p6 is electronic configuration of Ne.
1s2, 2s2 2p5, 3s1 is excited oxidation state.
Uncertainty in position of a n electron (mass = 9.1 × 10–28g) moving with a velocity of 3 × 104 cm/s accurate upto 0.001% will be (use h/4π) in uncertainty expression where h = 6.626 × 10-27 erg-second).
In the photo-electron emission, the energy of the emitted electron is
K.E. of emitted electron
= hv - hv0 (i.e.smaller than hv).
If the energy of a photon is given as : = 3.03 × 10–19J then, the wavelength (λ) of the photon is :
The ionisation potential of a hydrogen atom is –13.6 eV. What will be the energy of the atom corresponding to n = 2.
Energy of an electron E = -E0⁄n2
For energy level (n = 2)
E = -13.6⁄(2)2 = -13.6⁄4 = -3.4 eV.
When atoms are bombarded with alpha particles, only, a few in million suffer deflection, others pass out undeflected. This is because
The nucleus occupies much smaller volume compared to the volume of the atom.
In a Bohr model of an atom, when an electron jumps from n = 3 to n = 1, how much energy will be emitted?