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Equations and procedures for calculating voltage drop in three-phase power systems. It covers both single-line and three-phase voltage drop calculations, and includes examples for given voltage, current, distance, and power factor. It also discusses the importance of looking up complex impedance values in tables and using the next smaller impedance for wire size.
Typology: Lecture notes
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Voltage Drop Equations
Voltage Drop = √3 I ( R Cos θ + X Sin θ) L 3 ∅ Voltage Drop = 21 ( R Cos θ + X Sin θ) L 1 ∅
Voltage Drop = in volts (V) I = Current in amperes R= Conductive resistance in ohms/ 1000 ft. X= Conductor inductive reactance in ohms/1000 ft. L= one way length of circuit ( source to load) in thousands of feet (K ft.) Z = Complex impedance ohms/ 1000 ft. obtain from Tables. θ = Phase angle of load Cos θ = Power Factor: Motors see 6-5, 6-6, .6-.8 is usual see 5-1 to 5-8 for more power factor calculations, also 8- Given voltage drop, find wire size
Voltage Drop 3∅ = √3 I (Z) L
Z = Voltage Drop = Vd √3 I L √3 IL
Voltage Drop 1 ∅= 21 (Z) L
Z = Voltage Drop = Vd 2 I L 2 IL
Procedure (Example)
Three Phase Voltage Drop
Three Phase, Direct Burial cover
Z = Voltage Drop = 4.6 volts = .0254 ohms/ Kft. √3 IL = √3 (21.7A) ( .48Kft.)
Power Factor
PF = Cos θ = KW KVA
Given 10 KW, 12 KVA Load, find PF: PF = 10KW =. 12KVA