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Energy conservation laws in mechanics
Fluid and gas pressure
Molecular kinetics
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Thermodynamics
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Magnetic field
Electromagnetic induction
Electric current in metals
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Kinematics
Dynamics
Statics
Energy conservation laws in mechanics
Fluid and gas pressure
Molecular kinetics
Heat (thermal) phenomenons
Vapor, fluid (liquids), solid state
Thermodynamics
Electrostatics
Continuous (direct) current
Magnetic field
Electromagnetic induction
Electric current in metals
Mechanical oscillations
Mechanical waves
Electromagnetic oscillations
Alternating current
Electromagnetic waves
Photometry
Geometrical (ray) optics
Wave optics
Quantum optics
Relativity theory
Atom and nucleus of atom
Kinematics
Dynamics
Statics
Energy conservation laws in mechanics
Fluid and gas pressure
Molecular kinetics
Heat (thermal) phenomenons
Vapor, fluid (liquids), solid state
Thermodynamics
Electrostatics
Continuous (direct) current
Magnetic field
Electromagnetic induction
Electric current in metals
Mechanical oscillations
Mechanical waves
Electromagnetic oscillations
Alternating current
Electromagnetic waves
Photometry
Geometrical (ray) optics
Wave optics
Quantum optics
Relativity theory
Atom and nucleus of atom
Physics formulas
Molecular kinetics
Molecular kinetics
Amount of substance (moles)
$$\nu = \frac{N}{N_{A}}$$
ν - amount of substance
N - number of molecules
N_A - Avogadro constant
Find
ν
ν
N
N_A
It is known that:
ν
N
N_A
=
x
Calculate '
ν
'
Molar mass
$$M = \frac{m}{\nu}$$
M - molar mass
m - mass
ν - amount of substance
Find
M
M
m
ν
It is known that:
M
m
ν
=
x
Calculate '
M
'
Mass of the molecule
$$m_0 = \frac{m}{N}$$
m
0
- mass of the molecule
m - mass
N - number of molecules
Find
m0
m0
m
N
It is known that:
m0
m
N
=
x
Calculate '
m0
'
Molar mass
$$M = m_0\cdot N_{A}$$
M - molar mass
m
0
- mass of the molecule
N_A - Avogadro constant
Find
M
M
m0
N_A
It is known that:
M
m0
N_A
=
x
Calculate '
M
'
Number of molecules
$$N = \frac{m\cdot N_{A}}{M}$$
N - number of molecules
m - mass
N_A - Avogadro constant
M - molar mass
Find
N
N
m
N_A
M
It is known that:
N
m
N_A
M
=
x
Calculate '
N
'
Kinetic theory formula
$$p = \frac{1}{3}\cdot n\cdot m_0\cdot v^{2}$$
p - pressure
n - concentration
m
0
- mass of the molecule
v - speed (velocity)
Find
p
p
n
m0
v
It is known that:
p
n
m0
v
=
x
Calculate '
p
'
Inner energy of molecules
$$E = \frac{m\cdot v^{2}}{2}$$
E - energy
m - mass
v - speed (velocity)
Find
E
E
m
v
It is known that:
E
m
v
=
x
Calculate '
E
'
Pressure of perfect gas
$$p = \frac{2}{3}\cdot n\cdot E$$
p - pressure
n - concentration
E - energy
Find
p
p
n
E
It is known that:
p
n
E
=
x
Calculate '
p
'
Concentration of molecules
$$n = \frac{N}{V}$$
n - concentration
N - number of molecules
V - bulk (volume)
Find
n
n
N
V
It is known that:
n
N
V
=
x
Calculate '
n
'
Gas pressure, volume and average kinetic energy
$$\frac{p\cdot V}{N} = \frac{2\cdot E}{3}$$
p - pressure
V - bulk (volume)
N - number of molecules
E - average kinetic energy
Find
p
p
V
N
E
It is known that:
p
V
N
E
=
x
Calculate '
p
'
Gas: pressure, volume, temperature
$$\frac{p\cdot V}{N} = k\cdot T$$
p - pressure
V - bulk (volume)
N - number of molecules
k - Boltzmann constant
T - temperature
Find
p
p
V
N
k
T
It is known that:
p
V
N
k
T
=
x
Calculate '
p
'
Average kinetic energy
$$E = \frac{3\cdot k\cdot T}{2}$$
E - average kinetic energy
k - Boltzmann constant
T - temperature
Find
E
E
k
T
It is known that:
E
k
T
=
x
Calculate '
E
'
Gas: pressure, concentration, temperature
$$p = n\cdot k\cdot T$$
p - pressure
n - concentration
k - Boltzmann constant
T - temperature
Find
p
p
n
k
T
It is known that:
p
n
k
T
=
x
Calculate '
p
'
Gas: amount of substance, volume
$$\nu = \frac{V}{V_{M}}$$
ν - amount of substance
V - bulk (volume)
V_M - molal (gram-molecular) volume
Find
ν
ν
V
V_M
It is known that:
ν
V
V_M
=
x
Calculate '
ν
'
Root-mean-square velocity of a gas molecule
$$v = \sqrt {\frac{3\cdot k\cdot T}{m_0}}$$
v - speed (velocity)
k - Boltzmann constant
T - temperature
m
0
- mass of the molecule
Find
v
v
k
T
m0
It is known that:
v
k
T
m0
=
x
Calculate '
v
'
Ideal gas law (Mendeleev - Clapeyron equation)
$$p\cdot V = \frac{m\cdot R\cdot T}{M}$$
p - pressure
V - bulk (volume)
m - mass
R - ideal gas constant
T - temperature
M - molar mass
Find
p
p
V
m
R
T
M
It is known that:
p
V
m
R
T
M
=
x
Calculate '
p
'
Ideal gas law (Mendeleev - Clapeyron equation)
$$\frac{p\cdot V}{T} = \nu\cdot R$$
p - pressure
V - bulk (volume)
T - temperature
ν - amount of substance
R - ideal gas constant
Find
p
p
V
T
ν
R
It is known that:
p
V
T
ν
R
=
x
Calculate '
p
'
Boyle and Mariotte law (isothermal process)
$$p_1\cdot V_1 = p_2\cdot V_2$$
p1, p2 - pressures
V1, V2 - volumes
Find
p1
p1
V1
p2
V2
It is known that:
p1
V1
p2
V2
=
x
Calculate '
p1
'
Gay-Lussac\'s law (isobaric process)
$$\frac{V_1}{T_1} = \frac{V_2}{T_2}$$
T1, T2 - temperatures
V1, V2 - volumes
Find
V1
V1
T1
V2
T2
It is known that:
V1
T1
V2
T2
=
x
Calculate '
V1
'
Thermal expansion of gas
$$V = V_0\cdot \alpha\cdot T$$
V - bulk (volume)
V
0
- volume when temperature is 0 C
α - coefficient of volume expansion
T - temperature
Find
V
V
V0
α
T
It is known that:
V
V0
α
T
=
x
Calculate '
V
'
Charles\'s law (isochoric process)
$$\frac{p_1}{T_1} = \frac{p_2}{T_2}$$
p1, p2 - pressures
V1, V2 - volumes
Find
p1
p1
T1
p2
T2
It is known that:
p1
T1
p2
T2
=
x
Calculate '
p1
'
The temperature dependence of the gas pressure
$$p = p_0\cdot \gamma\cdot T$$
p - pressure
p
0
- pressure when temperature is 0 C
T - temperature
γ - thermal coefficient of gas pressure
Find
p
p
p0
γ
T
It is known that:
p
p0
γ
T
=
x
Calculate '
p
'
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×