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Quantization

Storyboard

>Model

ID:(1068, 0)



Absorption Spectrum

Definition

ID:(1720, 0)



Bohr Model

Image

ID:(1716, 0)



Emission Spectrum

Quote

ID:(1719, 0)



Levels of the Hydrogen Atom

Exercise

ID:(1966, 0)



Photoelectric Effect

Equation

ID:(1715, 0)



Quantization

Storyboard

Variables

Symbol
Text
Variable
Value
Units
Calculate
MKS Value
MKS Units
z
Z
Atomic Number
-
\epsilon
epsilon
Dielectric constant
-
E_n
E_m
Energy Level m
J
E_n
E_n
Energy Level n
J
n
n
Orbital
-
\nu
nu
Photon frequency
Hz
h
h
Planck constant
Js
Ry
Ry
Rydberg Constant
J
c
c
Speed of Light
m/s

Calculations


First, select the equation:   to ,  then, select the variable:   to 
c = nu * lambda h\nu=E_n-E_mE_n=-\displaystyle\frac{RyZ^2}{n^2}Ry=\displaystyle\frac{e^4m}{8\epsilon_0^2h^2}ZepsilonE_mE_nnnuhRyc

Symbol
Equation
Solved
Translated

Calculations

Symbol
Equation
Solved
Translated

 Variable   Given   Calculate   Target :   Equation   To be used
c = nu * lambda h\nu=E_n-E_mE_n=-\displaystyle\frac{RyZ^2}{n^2}Ry=\displaystyle\frac{e^4m}{8\epsilon_0^2h^2}ZepsilonE_mE_nnnuhRyc



Equations

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 ERROR:8439, divided by the elapsed time, which corresponds to the period:

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



In other words, the following relationship holds:

equation


Examples

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

The photon is described as a wave, and the photon frequency (\nu) is related to ERROR:8439 through the speed of Light (c), according to the following formula:

kyon

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).

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


>Model

ID:(1068, 0)