Calculating voltage drop is crucial in electrical design to ensure that devices receive adequate voltage for proper operation. Excessive voltage drop can lead to inefficient system performance, equipment malfunction, or even safety hazards. It is also important for compliance with electrical codes and standards, which specify the maximum allowable voltage drop for certain applications.

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Voltage drop in electrical circuits can lead to various issues, affecting the performance and lifespan of electrical equipment:

  • Inductive loads like motors and ballasts may overheat if they operate below their voltage rating, leading to shorter equipment life and increased costs. 
  • Sensitive electronic devices, such as computers and printers, can experience data loss or even failure if subjected to under-voltage conditions.
  • Resistive loads, such as heaters and incandescent lighting, will not provide their expected power output when operating under voltages.

Factors Affecting Voltage Drop

  1. Conductor Material: Different materials have different resistivities, which affects the voltage drop. Copper and aluminum are common materials used in electrical conductors, with copper having a lower resistivity than aluminum.
  2. Wire Size: The diameter of the wire (or wire gauge) affects its resistance. Larger wire sizes have less resistance and, therefore, less voltage drop.
  3. Length of the Wire: Longer wires have more resistance, leading to a greater voltage drop.
  4. Current: The amount of current flowing through the wire also affects the voltage drop. Higher current leads to a greater voltage drop.

National Electrical Code (NEC) Guidelines on Voltage Drop

Here's a table summarizing the NEC guidelines on voltage drop:

| Area | NEC Guiddeline | | :=== | :=== | | Branch Circuits | Conductors should be sized to limit voltage drop to a maximum of 3%, with the total voltage drop for branch circuits and feeders not exceeding 5% (NEC 210-19(a) FPN No. 4).| | Feeders | Conductors should be sized to limit voltage drop to a maximum of 3%, with the total voltage drop for feeders and branch circuits not exceeding 5% (NEC 215-2(d) FPN No. 2). | | Phase Converters | Voltage drop from the power supply to the phase converter should not exceed 3% (NEC 455-6(a) FPN). | | Grounding Conductors | If circuit conductors are increased in size to compensate for voltage drop, the equipment grounding conductors must also be increased in size (NEC 250-122(b)). | | Motion Picture/TV Studios | For 60/120 volt systems, branch circuit conductor voltage drop must not exceed 1.5%, and the combined voltage drop of feeder and branch circuit conductors must not exceed 2.5% (NEC 530-71(d)). | | Fire Pumps | Operating voltage at the terminals of a fire pump controller must not be less than 15% from the voltage rating of the controller during motor starting, and operating voltage at the terminals of the motor must not be less than 5% from the voltage rating of the motor when operating at 115% of its full-load current rating (NEC 695-7). |

Using a Voltage Drop Calculator

Voltage drop calculators typically require you to input the following parameters:

  • Type of circuit (single-phase, three-phase, or DC). Single-phase AC is used in homes, three-phase AC is used in industries for efficiency, and DC is typically used in electronics and batteries.
  • Conductor material (e.g., copper, aluminum)
  • Size of the conductor (e.g., AWG, kcmil)
  • Length of the conductor
  • Current or load in amperes

The calculator then computes the voltage drop based on the inputs and provides the result in volts or as a percentage of the initial voltage. Some calculators also provide the minimum conductor size required to limit the voltage drop to a specified level.

Calculating Voltage Drop

Ohm’s Law Method – Single-Phase Only

Voltage drop of the circuit conductors can be determined by multiplying the current of the circuit by the total resistance of the circuit conductors: The Ohm’s law (V = I*R) method only applies for DC current and cannot be used for three-phase circuits.

Transforming the formula, we have:

V = 2*R*I*L

Where: 

  • V ​is the voltage drop in volts (V)
  • L is one way length of circuit (source to load) in thousands of feet (Kft.)
  • I is the current in amperes
  • R is conductive resistance in ohms/ 1000 ft.

Three-phased system

Generally, with the cable information (length, size, material, operating temperature, and cover type), we can find its resistance and inductance from the reference tables. Three-phase AC power, with three sine waves offset by 120 degrees, is used in industrial and commercial settings for more efficient power distribution and to run heavy machinery.

V=3*I*L*(R*cosθ+X*sinθ)

For balanced three-phase circuits, a simplified calculation  is:

V =3*I*Z*L/1000

Where:

  • V is the voltage drop in volts 
  • I is the current in amperes
  • R is conductive resistance in ohms/ 1000 ft. obtained from tables.
  • X is conductor inductive reactance in ohms/1000 ft. obtained from tables.
  • L is one way length of circuit (source to load) in thousands of feet (Kft.)
  • Z is  complex impedance in ohms/ 1000 ft. obtain from Tables.
  • Cosθ = Power Factor. Power factor measures the efficiency of power usage, defined as the cosine of the phase angle between voltage and current in an AC circuit.

Conclusion

The significance of calculating voltage drop extends beyond basic electrical design; it's a key factor in the overall performance and safety of electrical systems. Excessive voltage drop is a common culprit behind inefficient system performance, equipment malfunctions, and even safety hazards, which can lead to costly repairs and downtime. Furthermore, meeting the stipulations of electrical codes and standards, which dictate maximum allowable voltage drop levels, is non-negotiable for electrical professionals. Ensuring devices operate within these guidelines means that voltage drop calculations are not just a matter of efficiency but of compliance and safety as well.

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Yaneev Hacohen

Yaneev Cohen is an electrical engineer concentrating in analog circuitry and medical devices. He has a Master’s and Bachelor’s in Electrical Engineering and has previously worked for Cadence and Synopsys’s technical content departments.

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