E = voltage in volts
I = the current in amperes
P = the power expressed in watts
R = the risistance in ohms
Resistance Circuit |
Series ConnectedR(tot) = R1 + R2 + . . . Rn Paralel Connected  | 2 Paralel Connected Resistor |
Capacitance Circuit |
Paralel Plates
 A = in square centimeter d = in centimeter K = dielectrict constant between the plates Charge Stored Q = CEQ = the charge in coulumbs C = the capacitance in farads E = the voltage impressed across the capacitor Energy Stored 
W = the energy in joules (watt-seconds) C = the capacitance in farads E = the applied voltage in volts
| Paralel ConnectedC(tot) = C1 + C2 + ....Cn Series Connected   2 Series Connected  The voltage across each capacitor connected in series is proportional to the total capacitance divided by the capacitance of the capacitor
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RC Time Constant |
 E(t) = Capacitor EMF in volts at t E(s) = potential of charging batteries in volts t = time in seconds e = natural logarithmic base = 2.718 R = resistance in ohm C = Capacitance in farads | T = RCTheoritically charging time is never finished, for mathimatical reasons the above formula is taken, based on the capacitor voltage increases/decreases up to/by 63 % of the applied/initial voltage T = time constant in seconds C = capacitance in farads R = resistance in ohm |
Inductance Circuit |
Series connectedL(tot) = L1 + L2 + . . .Ln Paralel Connected  | 2 Paralel Connected Inductors |
Mutual Inductance of 2 coils:   M = mutual inductance expressed in the same unit as La and Lb La is the total inductance of l1 and l2 with fields aiding Lb = the total inductance of L1 and L1 with field opposing | Coupling coeficient:  K = coupling coeficient M = mutual inductance L1 L2 inductance
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Reactance |
Capacitive
Xc= Reactance in Ohms f = frequency in Hertz C= in Farad | Inductive Xl = Reactance in Ohms f = frequency in Hertz L = in Henry |
RESONANCE  |  F = Resonant frequency in Hertz L = inductance in Henry C = Capacitance in Farad |
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