A device storing electrical energy

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Presentation transcript:

A device storing electrical energy Capacitors A device storing electrical energy

Capacitor A potential across connected plates causes charge migration until equilibrium Charge stored q = CDV C = capacitance Unit = C/V = farad= F DV – – – + + + –q +q

Parallel Plate Capacitance Plate area A, separation d A d Capacitance = Ae0/d e0 = 8.8510–12 C2 N m2

Gauss’s Law Electric flux through a closed shell is proportional to the charge it encloses. FE = Qin/e0 e0 = 8.8510–12 C2 N m2

Field Around Infinite Plate With uniform charge density s = Q/A FE = sA e0 s e0 1 2 , so E = = E(2A)

Infinite ||-Plate capacitor Individually Together –q 1/2 s/e0 +q −q s/e0 +q 1/2 s/e0

AP Physics L06_capacitance Finite Capacitor Parallel plates of opposite charge Charge density s = Q/A – + Fields cancel outside s/e0 Potential DV = d s/e0 = d Q/(Ae0) Capacitance C = Q/V = e0 A/d d

Parallel Plate Capacitance Plate area A, plate separation d Field E = s e0 = Q Ae0 Potential DV = Ed = Qd Ae0 Capacitance Q/DV = Q Ae0 Qd Ae0 d =

Circuit Element Symbols + – DV Potential Source Conductor Capacitor or Resistor

AP Physics L06_capacitance At Equilibrium Capacitor charges to potential DV Capacitor charge Q = CDV + – DV DV C + –

Energy in a Capacitor C = Q/V so V = Q/C Work to push charge Q dW = VdQ = (Q/C)dQ V Q dQ slope = 1/C area = dW

Energy in a Capacitor Work to charge to Q is area of triangle W = 1/2 Q(Q/C) = 1/2 Q2/C Work to charge to V W = 1/2 V (CV) = 1/2 C(V)2 V Q Q/C CDV

Combining Capacitors Parallel and Series

Parallel Components All have the same potential difference Capacitances add (conceptually add A’s)

Series Capacitors All have the same charge separation Reciprocals of C are additive (conceptually add d’s)

Capacitor with a Dielectric If capacitance without dielectric is C, capacitance with dielectric is kC. k = dielectric constant k

Dielectric Insulator Polarizes in field Effectively reduces plate separation d Reduces field between plates Dielectric constant = relative permittivity e = ke0 Capacitance C = Ae/d

Dielectric breakdown Strong field can separate charges Ejects electrons from their orbitals Dielectric becomes a conductor Damage usually permanent Limits practical thinness of dielectric layer

Some Dielectrics Material k Strength (kV/mm) Air 1.0006 3 Paper 3.85 16 Teflon 2.1 19.7 Mica 3–6 118 TiO2 86–173 4 Silica 470–670