If, in11= Ry-you set ni = 1 and take n2 greater than 1,you generate what is known as the Lyman%3Dseries.Find the wavelength of the first mem-ber of this series.The value of ħ is1.05457 × 10¬34 J.s; the Rydberg constantfor hydrogen is 1.09735 × 10’ m¬'; the Bohrradius is 5.29177 × 10¬1" m; and the groundstate energy for hydrogen is 13.6057 eV.Answer in units of nm.Consider the next three members of this se-ries. The wavelengths of successive membersof the Lyman series approach a common limitas n2 → ∞.What is this limit?Answer in units of nm.

Given: 1λ=Ry1n12-1n22where, n1=1, n2=2,3,4,...Ry=1.09735×107 /m

Answered: If, in 1 1 Ry %3D - you set ni = 1 and…

Similar questions

The orbital radii of a hydrogen-like atom is given by the equation What is the radius of the first Bohr orbit in (a) He+,(b) Li2+, and (c) Be3+
where ?∞ = 1.097 × 10^7 m−1is the Rydberg constant and ? is the atomic number (thenumber of protons found in the nucleus). Calculate the ground state energy of a triplyionised beryllium atom, Be3+ (a beryllium atom with three electrons removed).
Calculate the binding energy E_n=1 in eV and the classical Bohr radius a_0 in Å for an electron in the K shell (n=1) in the centroid system of the following atoms and hydrogen-like ions:(a) hydrogen, deuterium, muonic hydrogen, myonium and positronium.(b) He+, C^(5)+, Mo^(41)+ and Pb^(81)+ Need solution ASAP!!! Thx in advance.
The gravitational attraction between electron and proton in a hydrogen atom is weaker than the coulomb attraction by a factor of about 10-40. An alternative way of looking at this fact is to estimate the radius of the first Bohr orbit of a hydrogen atom if the electron and proton were bound by gravitational attraction. You will find the answer interesting.
X-ray is produced by bombarding a tungsten target with high energy electrons accelerated by 8.8 kV of voltage. Use σ = 1 for the electron transition down to K shell (n = 1) and σ = 7.4 for the electron transition down to L shell (n = 2) for characteristic X-ray. What is energy of the characteristic X-ray of the tungsten (Z = 74) target when the electron in n = 4 orbital moves down to n = 1? What is the energy the characteristic X-ray of the tungsten (Z = 74) target when the electron in n = 3 orbital moves down to n = 2?
please help as soon as possible
The L series of the characteristic x-ray spectrum of tungsten contains wavelengths of 0.1099 nm and 0.1282 nm. The L-shell ionization energy is 11.544 keV. Which x-ray wavelength corresponds to an N → L transition? Determine the ionization energies of the M and N shells: If the incident electrons were accelerated through a 40.00 keV potential difference before striking the target, find the shortest wavelength of the emitted radiation: