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Symbol: A
Area
Symbol: C
Capacitance
Symbol: d
Distance
Symbol: E
Electric field
Symbol: F
Force
Symbol: I
Current
Symbol: J
Current density
Symbol: ℓ
Length
Symbol: P
Power
Symbol: q, Q
Charge
Symbol: r
Radius, distance, or position
Symbol: R
Resistance
Symbol: t
Time
Symbol: U
Potential energy
Symbol: V
Electric potential or volume
Symbol: ε
Electric permittivity
Symbol: ρ
Resistivity or charge density
Symbol: κ
Dielectric constant
Symbol: Φ
Flux
Symbol: B
Magnetic field
Symbol: L (inductance context)
Inductance
Symbol: n
Number of loops per unit length
Symbol: N
Number of loops
Symbol: v
Velocity or speed
Symbol: μ
Magnetic permeability
Symbol: τ (time constant context)
Time constant
Symbol: ω
Angular frequency
Symbol: ε (script, emf context)
EMF
Coulomb's Law (force)
F = k|q₁q₂|/r²
Electric field (definition)
E = F/q
Electric field (point charge)
E = kq/r²
Electric field (charge distribution)
E = ∫k dq/r² (r̂ direction)
Gauss's Law
∮E·dA = q_enc/ε₀
Electric potential (point charge)
V = kq/r
Electric potential (charge distribution)
V = ∫k dq/r
Potential difference from field
ΔV = -∫E·dr
Field from potential
E = -dV/dr
Potential energy (charge in field)
U = qV
Potential energy (two point charges)
U = kq₁q₂/r
Dipole moment
p = qd
Torque on a dipole
τ = p × E
Potential energy of a dipole
U = -p·E
Capacitance (definition)
C = Q/V
Parallel plate capacitor
C = ε₀A/d
Energy stored in a capacitor
U = QV/2 = CV²/2 = Q²/(2C)
Capacitor with dielectric
C = κε₀A/d
Capacitors in series
1/C_eq = Σ(1/Cᵢ)
Capacitors in parallel
C_eq = ΣCᵢ
Current (definition)
I = dQ/dt
Current density
J = I/A
Resistance from resistivity
R = ρL/A
Ohm's Law
V = IR
Electric power
P = IV = I²R = V²/R
Resistors in series
R_eq = ΣRᵢ
Resistors in parallel
1/R_eq = Σ(1/Rᵢ)
RC circuit charging current
I = C dV/dt
Kirchhoff's Junction Rule
ΣI_in = ΣI_out
Kirchhoff's Loop Rule
ΣΔV = 0 around any closed loop
Magnetic force on a moving charge
F = qv × B
Magnetic force on a current-carrying wire
F = IL × B
Biot-Savart Law
dB = (μ₀/4π) · (I dL × r̂)/r²
Magnetic field of a long straight wire
B = μ₀I/(2πr)
Ampere's Law
∮B·dL = μ₀I_enc
Magnetic flux
Φ_B = ∫B·dA
Faraday's Law of Induction
ε = -dΦ_B/dt
Induced EMF as a line integral of E
ε = ∮E·dL
Self-induced EMF
ε = -L(dI/dt)
Energy stored in an inductor
U = LI²/2
Magnetic field inside a solenoid
B = μ₀nI