Atomic Structure
When the electron jumps from $$5^{th}$$ orbit to ground state, the number of spectral lines produced in the hydrogen spectrum is:
Estimate the difference in energy between I and II Bohr Orbit for a hydrogen atom. At what minimum at no. a transition from n=2 to n=1 energy level would result in the emission of X-rays with $$\lambda = 3.0 x 10^8m$$? Which hydrogen like species does this at no correspond to.
Energy of $$n^{th}$$ orbit $$=-E_0\times \cfrac{1}{n^2}$$
Energy of $$1$$ orbit $$=-E_0= -13.6$$ $$eV$$
Energy of $$2$$ orbit $$=\cfrac{-E_0}{4}= -3.4$$ $$eV$$
$$\therefore$$ energy of difference$$=10.2$$ $$eV$$.
When the electron jumps from $$5^{th}$$ orbit to ground state, the number of spectral lines produced in the hydrogen spectrum is:
In a hydrogen-like sample, two different types of photons $$A$$ and $$B$$ are produced by an electronic transition. Photon $$B$$ has it's wavelength in infrared region, if photon $$A$$ has more energy than $$B$$, then the photon $$A$$ may belong to the region:
The discovery of Balmer and Lyman series was made before _______ proposing model for structure of atom.
Total no .of lines in Lyman series of H spectrum will be (where n = no.of orbits) :
A certain transition in $$H$$ spectrum from an excited state to ground state in one or more steps gives rise to a total of 10 lines. How many of these belong to the visible region of the spectrum?
What will happen when an electron jumps from an excited energy state to a more stable energy state in a hydrogen atom?
For emission line of atomic hydrogen from $$n_i=8$$ to $$n_f$$- the plot of wave number $$(\bar{v})$$ against $$\left(\dfrac{1}{n^2}\right)$$ will be: (The Rydberg constnt, $$R_H$$ is in wave number unit).
Heat treatment of muscular pain involves radiation of wavelength of about 900 nm. Which spectral line of H-atom is suitable for this purpose ? $$[R_H = 1 \times 10^5 \, cm^{-1}, \, h = 6.6 \times 10^{-34} \, Js, \, c = 3 \times 10^8 ms^{-1}]$$
The ratio of the shortest wavelength of two spectral series of hydrogen spectrum is found to be about $$9$$. The spectral series is:
Which of the following series of transitions in the spectrum of hydrogen atom fall in visible region?