Druyd:Knowledge

Ideal Gas Model

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Based on the state count, some of the thermodynamic properties of an ideal gas can be calculated.

>Model

ID:(446, 0)

Función partición de un gas ideal

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>Model

ID:(10628, 0)

Ideal Gas Model

Model

Based on the state count, some of the thermodynamic properties of an ideal gas can be calculated.

Variables

Symbol

Text

Variable

Value

Units

Calculate

MKS Value

MKS Units

$T$

Absolute temperature

$k_B$

k_B

Constante de Boltzmann

J/K

$C$

Constante de Normalización

$S$

Entropia

J/K

$S$

Entropy

J/K

$\gamma$

gamma

Entropy Constant

$U$

Internal energy

$U$

Internal Energy

$M$

Mass

$N$

Number of particles

$n$

Número de Moles

$N$

Número de Particulas

$N$

Numero de Partículas

$h$

Planck constant

$p$

Pressure

$V$

Volume

m^3

$V$

Volumen

m^3

Calculations

Equation

Number

First, select the equation:

, then, select the variable:

Symbol

Equation

Solved

Translated

Calculations

Symbol

Equation

Solved

Translated

Variable

Given

Calculate

Target :

Equation

To be used

Equations

$ \bar{p} =\displaystyle\frac{ N }{ V } k_B T $

mp = N * k_B * T / V

(ID 3447)

$ p V = n R_C T $

p * V = n * R_C * T

(ID 3745)

$ R_C = N_A k_B $

R_C = N_A * k_B

(ID 3747)

$ S = N k_B \left(\displaystyle\frac{3}{2}\ln\displaystyle\frac{ U }{ N }+\ln\displaystyle\frac{ V }{ N }+ \ln \gamma \right)$

S = N * k_B *((3/2)*log( U / N )+ log( V / N )+ log( g ))

(ID 3751)

$ \gamma = B \left(\displaystyle\frac{2 m }{ h ^2}\right)^{3/2}$

g = B *(2* m / h ^2)^3/2

(ID 3752)

$ S = N k_B \ln\left(\left(\displaystyle\frac{ U }{ N }\right)^{3/2}\displaystyle\frac{ V }{ N } \gamma \right)$

S = N * k_B *ln(( U / N )^(3/2)*( V / N )* gamma )

(ID 4807)

Examples

Funci n partici n de un gas ideal

(ID 10628)

ID:(446, 0)