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Energy conservation laws in mechanics
Fluid and gas pressure
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Thermodynamics
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Continuous (direct) current
Magnetic field
Electromagnetic induction
Electric current in metals
Mechanical oscillations
Mechanical waves
Electromagnetic oscillations
Alternating current
Electromagnetic waves
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Geometrical (ray) optics
Wave optics
Quantum optics
Relativity theory
Atom and nucleus of atom
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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
Mechanical waves
Mechanical waves
Wave velocity
$$v = \frac{\lambda}{T}$$
v - speed (velocity)
λ - wave length
T - period
Find
v
v
λ
T
It is known that:
v
λ
T
=
x
Calculate '
v
'
Wave velocity
$$v = \lambda\cdot \nu$$
v - speed (velocity)
λ - wave length
ν - frequency
Find
v
v
λ
ν
It is known that:
v
λ
ν
=
x
Calculate '
v
'
Wave transition to another environment
$$\frac{\lambda_1}{\lambda_2} = \frac{v_1}{v_2}$$
v1, v2 - speeds
λ1, λ2 - wave lengths
Find
λ1
λ1
λ2
v1
v2
It is known that:
λ1
λ2
v1
v2
=
x
Calculate '
λ1
'
Interference maximum and path difference
$$\Delta_{d} = k\cdot \lambda$$
Δd - path difference
λ - wave length
Find
Δ_d
Δ_d
k
λ
It is known that:
Δ_d
k
λ
=
x
Calculate '
Δ_d
'
Interference minimum and path difference
$$\Delta_{d} = \frac{(2\cdot k+1)\cdot \lambda}{2}$$
Δd - path difference
λ - wave length
Find
Δ_d
Δ_d
k
λ
It is known that:
Δ_d
k
λ
=
x
Calculate '
Δ_d
'
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