Chapter 8: Problem 131
Construct a concept map for the configurations of multielectron atoms.
Chapter 8: Problem 131
Construct a concept map for the configurations of multielectron atoms.
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Get started for freeFor electromagnetic radiation transmitted through a vacuum, state whether each of the following properties is directly proportional to, inversely proportional to, or independent of the frequency: (a) velocity; (b) wavelength; (c) energy per mole. Explain.
Show that the probability of finding a \(2 p_{y}\) electron in the \(x z\) plane is zero.
The Lyman series of the hydrogen spectrum can be represented by the equation $$\nu=3.2881 \times 10^{15} \mathrm{s}^{-1}\left(\frac{1}{1^{2}}-\frac{1}{n^{2}}\right)(\text { where } n=2,3, \ldots)$$ (a) Calculate the maximum and minimum wavelength lines, in nanometers, in this series. (b) What value of \(n\) corresponds to a spectral line at 95.0 nm? (c) Is there a line at \(108.5 \mathrm{nm} ?\) Explain.
A certain radiation has a wavelength of \(574 \mathrm{nm}\). What is the energy, in joules, of (a) one photon; (b) a mole of photons of this radiation?
Between which two orbits of the Bohr hydrogen atom must an electron fall to produce light of wavelength \(1876 \mathrm{nm} ?\)
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