Quantization

Storyboard

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ID:(1068, 0)



Absorption Spectrum

Image

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ID:(1720, 0)



Bohr Model

Image

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ID:(1716, 0)



Bohr-Sommerfeld Quantization

Description

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ID:(232, 0)



Emission Spectrum

Image

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ID:(1719, 0)



Energy of an Orbital

Equation

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$E_n=-\displaystyle\frac{RyZ^2}{n^2}$

ID:(3955, 0)



Frequency and Wavelength of Photon

Equation

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The photon is described as a wave, and the photon frequency ($\nu$) is related to ($$) through the speed of Light ($c$), according to the following formula:

$ c = \nu \lambda $

$\nu$
Photon frequency
$Hz$
5564
$c$
Speed of Light
299792458
$m/s$
4999

Given that the photon frequency ($\nu$) is the inverse of the period ($T$):

$\nu=\displaystyle\frac{1}{T}$



this means that the speed of Light ($c$) is equal to the distance traveled in one oscillation, which is ($$), divided by the elapsed time, which corresponds to the period:

$c=\displaystyle\frac{\lambda}{T}$



In other words, the following relationship holds:

$ c = \nu \lambda $

This formula corresponds to the mechanical relationship that states the wave speed is equal to the wavelength (distance traveled) divided by the oscillation period, or inversely proportional to the frequency (the inverse of the period).

ID:(3953, 0)



Levels of the Hydrogen Atom

Image

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ID:(1966, 0)



Photoelectric Effect

Image

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ID:(1715, 0)



Rydberg Constant

Equation

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$Ry=\displaystyle\frac{e^4m}{8\epsilon_0^2h^2}$

ID:(3956, 0)