Nuclear Physics
The transition from the state $$n = 4$$ to $$n = 3$$ in a hydrogen like atom results in ultraviolet radiation. Infrared radiation will be obtained in the transition from
Electromagnetic waves of wavelength ranging from $$100\overset {\circ}{A}$$ to $$400 \overset {\circ}{A}$$ comes under :
Name Wavelength Frequency (Hz) Photon Energy (eV)
Gamma Less than 0.01 nm More than 10EHz 100kev - 300+ GeV
X-ray 0.01-10 nm 30EHz-30 PHz 120 eV-120 keV
Ultraviolet 10 nm-400nm 30 Phz-790 THz 3 eV-124 ev
Visible 390nm-750nm 790THz-405Thz 1.7 eV-3.3eV
Infrared 750 nm -1mm 405 THz-300 GHz 1.24meV-1.7eV
Microwave 1 mm- 1 meter 300 GHz -300MHz 1.24 $$\mu $$eV-1.24 MeV
Radio 1 mm- km 300GHz -3Hz 12.4 feV-1.24 meV
The range 100 $$A^0$$ to 400$$A^0$$ come under Ultraviolet spectrum.
The transition from the state $$n = 4$$ to $$n = 3$$ in a hydrogen like atom results in ultraviolet radiation. Infrared radiation will be obtained in the transition from
Taking the wavelength of first Balmer line in hydrogen spectrum ($$n=3$$ to $$n=2$$) as $$660nm$$, the wavelength of the 2nd Balmer line ($$n=4$$ to $$n=2$$) will be:
Hydrogen atom is excited from ground state to another state with principal quantum number equal to $$4$$. Then the number of spectral lines in the emission spectra will be.
The transition from the state $$n=3$$ to $$n=1$$ in a hydrogen like atom results in ultraviolet radiation. Infrared radiation will be obtained in the transition from-
The energy of the em waves is of the order of 15 keV. To which part of the spectrum does it belong?
When an electron jumps from higher orbit to the second orbit in hydrogen, the radiation emitted out will be in $$(R=1.09\times 10^{7}m^{-1})$$
There are only three hydrogen atoms in a discharge tube. The analysis of spectrum shows that in all the hydrogen atoms, electrons are de-exciting from the fourth orbit. What should be the maximum number of spectral lines?
The first line of the sharp series of atomic cesium is a doublet with wavelengths $$1358.8$$ and $$1469.5\,nm$$. Find the frequency intervals (in rad/s units) between the components of the sequent lines of that series.
An atom possessing the total angular momentum $$h\sqrt{6} $$ is in the state with spin quantum number $$S = 1$$. In the corresponding vector model the angle between the spin momentum and the total angular momentum is $$ \theta = 73.2^{\circ} $$. Write the spectral symbol for the term of that state.
Write the spectral symbols for the terms of a two-electron system consisting of one p electron and one d electron.