Inductive Load Explained

Medium voltage refers to electrical systems operating between 1 kV and 35 kV, used in industrial facilities, substations, and utility power distribution networks to safely transfer energy between low-voltage and high-voltage levels.

What is Medium Voltage?

Medium voltage refers to the electrical range between 1 kV and 35 kV, bridging the gap between low- and high-voltage systems for efficient energy transfer and safe power distribution across industrial, commercial, and utility applications.

✅ Used in substations, industrial plants, and utility grids

✅ Defined by IEEE and IEC classification standards

✅ Supports reliable energy transmission and electrical safety

A medium voltage (MV) system is crucial for distributing electricity in industrial, commercial, and institutional settings. It acts as the intermediary between high-voltage transmission lines and low-voltage consumer systems, ensuring efficient power delivery within a facility. This article provides a comprehensive overview of a medium voltage system, including its definition, applications, equipment, safety practices, and relevant standards. Understanding these concepts is vital for electrical professionals to ensure the safe and efficient operation of this critical power infrastructure. Medium voltage systems are essential links in 3 phase electricity networks, where balanced power delivery ensures efficient energy distribution across industrial and utility infrastructures.

Understanding medium voltage systems is essential for electrical professionals working in industrial, commercial, and institutional settings. This article provides a comprehensive overview of what constitutes medium voltage, its role in the power grid, common applications, and safety considerations. By grasping these key concepts, professionals can ensure the safe and efficient design, operation, and maintenance of these critical power systems. Understanding 3 phase power helps explain how medium voltage circuits maintain stable electrical loads in substations and manufacturing facilities.

Voltage Levels and Classifications

In the realm of electrical engineering, voltage levels are broadly categorized to distinguish their applications and safety requirements.  These categories range from LV, typically used for residential applications, to extra high voltage (HV) and ultra-high voltages employed in HV transmission across long distances. MV occupies a middle ground, generally falling between 1,000 volts (600 volts in some instances) and 35,000 volts (35 kV). This distinguishes it from HV used in transmission and lower voltages used in end-user applications. Many 3 phase transformers and pad-mounted transformer installations operate at medium voltage levels, stepping electrical energy down for safe use in local distribution systems.

To better visualize this, imagine electricity flowing like a river through the electrical grid. V is like the force propelling the water, and different levels represent different sections of the river. HV is like a powerful, fast-flowing river capable of transporting electricity over long distances. MV, on the other hand, is like a branching stream that distributes the water (electricity) to various destinations. It's the crucial link between the high-powered transmission lines and the LV systems that deliver power to individual consumers. For a foundational understanding, review basic electricity concepts that explain how V, current, and resistance interact within medium voltage electrical systems.

What is Medium Voltage Applications?

Medium voltage systems have a wide range of applications in industrial, commercial, and institutional settings. In industrial facilities, they power large motors, heavy machinery, and industrial processes. Commercial buildings utilize what is MV for HVAC systems, lighting, and other electrical loads. Institutions such as hospitals and universities rely on MV to support their critical operations.

The use of MV is increasing. Historically, it was mainly used for subtransmission and primary distribution, supplying distribution transformers that step down the voltage to LV for end-use equipment. It was also traditionally used in industries for MV motors. However, with advancements in power electronics and semiconductor technology, new applications are emerging, such as:

• MV DC Distribution Grids: These grids offer higher efficiency in long-distance transmission and are being implemented in collector grids for wind and photovoltaic parks.

• Renewable Energy Integration: MV systems play a vital role in integrating renewable energy sources into the power grid, enabling the transition to a more sustainable energy future.

The principles of active power apply directly to medium voltage operations, where real power flow efficiency determines the overall performance of industrial and commercial grids.

Frequently Asked Questions

How does MV differ from low and HV?

Medium voltage occupies a middle ground between LV, typically used for residential applications, and HV, employed for long-distance transmission. It's the "in-between" voltage level that allows us to efficiently distribute power to different consumers.

What is Medium Voltage Range ?

Generally, MV falls between 1,000 volts (600 volts in some instances) and 35,000 volts (35 kV). This range can vary slightly depending on regional standards and practices.  For example, ANSI standards in the US include voltages up to 69 kV in the MV class, while IEC standards use 1000 Vrms as the threshold between low and HV in AC installations.

What is MV in industrial, commercial, and institutional power systems?

Medium voltage is distributed within these facilities to power various equipment and loads. It's the primary level used within these settings before being stepped down to LV for end-use.

What are common applications of MV systems?

Common applications include powering large motors and machinery in industrial settings, as well as HVAC and lighting systems in commercial buildings, and critical operations in institutions such as hospitals.  Emerging applications include microgrids and the integration of renewable energy.

What are the key standards and regulations governing MV systems?

Key standards include those from ANSI, IEEE, and NEC, which provide guidelines for the design, installation, and safety of MV systems. These standards ensure that MV systems are implemented in a safe and consistent manner.

A Medium Voltage system is crucial for distributing electricity in industrial, commercial, and institutional settings. It acts as the intermediary between HV transmission lines and LV consumer systems, ensuring efficient power delivery within a facility. This article provides a comprehensive overview of a medium voltage system, including its definition, applications, equipment, safety practices, and relevant standards. Understanding these concepts is vital for electrical professionals to ensure the safe and efficient operation of this critical power infrastructure.

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Equivalent resistance is the total resistance of a circuit that simplifies multiple resistors into a single resistor. It is calculated differently for series and parallel circuits, helping determine current flow, voltage distribution, and overall power consumption in electrical networks.

What is Equivalent Resistance?

Equivalent resistance is a crucial concept for individuals working with electrical circuits. It: 

✅ Represents the single resistance that replaces multiple resistors in a circuit.

✅ Simplifies calculations of current, voltage, and power.

✅ Found using series or parallel formulas based on resistor arrangement.

By mastering the calculation methods for series and parallel circuits, understanding the relationship with Ohm's law, and applying Kirchhoff's laws in more complex situations, you can efficiently analyze and design electrical systems that meet the requirements of various applications. Furthermore, by incorporating equivalent resistance calculations into your skillset, you'll be better prepared to tackle the exciting challenges presented by the ever-evolving world of electronics and power systems.

Equivalent Resistance in Series vs. Parallel Circuits

To calculate the equivalent resistance of a network, it is often necessary to determine the sum of the individual resistances. This involves adding the resistance values of each individual resistor in the network, providing a baseline for further calculations. This is a resistance formula for a single resistor, as well as for calculating resistors connected in parallel or in series.

Electrical resistance (R) is a measure of the opposition to the flow of electric current within a circuit. It is determined by the material and dimensions of the conductor, as well as the temperature and other environmental factors. It is measured in ohms (Ω), with lower R indicating greater conductivity and vice versa.

Equivalent Resistance Formula

When a group of resistors is connected end-to-end, they form a series. In a series circuit, the total resistance is equal to the sum of the individual Rs, as current must flow through each resistor in turn. The equivalent resistance of a series circuit is calculated by adding the values of each individual resistor:

Req = R1 + R2 + R3 + ...

Resistors connected across the same potential difference, or applied voltage, are referred to as being connected in parallel. In a parallel circuit, the total R is less than the R of any individual resistor as the current divides among the resistors. The equivalent resistance of a parallel circuit is calculated using the reciprocal formula:

1/Req = 1/R1 + 1/R2 + 1/R3 + ...

Equivalent resistance is the single R value that can replace a group of resistors in a circuit, offering the same overall R. This simplifies circuit analysis and allows for more straightforward calculations of current and voltage values.

Ohm's law is an essential principle in electronics and relates closely to equivalent resistance. Ohm's law states that the current (I) flowing through a resistor is directly proportional to the applied voltage (V) and inversely proportional to the R. The equation is:

V = IR

By calculating equivalent resistance for a given circuit, we can use Ohm's law to determine the overall current flowing through the circuit and the voltage drops across each resistor.

Series and parallel circuits exhibit different properties when it comes to equivalent resistance. In series circuits, the overall R increases with the addition of more resistors, which means the total current will decrease. In parallel circuits, adding more resistors results in a decrease in total resistance, causing an increase in total current. Understanding these differences is crucial for designing circuits that meet specific electrical requirements.

Kirchhoff's Law

Kirchhoff's laws are another essential tool for calculating equivalent resistance in more complex circuits that cannot be simplified as purely series or parallel. Kirchhoff's current law (KCL) states that the sum of currents entering a junction in a circuit must equal the sum of currents leaving the junction. Kirchhoff's voltage law (KVL) asserts that the sum of the voltages around any closed loop in a circuit must equal zero. By applying these laws, we can create a system of equations to solve for unknown resistance values in a network, ultimately determining the equivalent resistance.

Real-World Applications

Real-world applications of equivalent resistance can be found in various fields, such as electronics, power distribution, and telecommunications. For example, various components have different R values in electronic devices, such as smartphones. Calculating the equivalent resistance enables engineers to design efficient power management systems, ensuring optimal performance and extended battery life. In power distribution networks, equivalent resistance calculations are essential for determining voltage drops and current values across transmission lines, enabling the design of efficient and reliable power delivery systems.

Understanding equivalent resistance is vital for professionals and students who deal with electrical circuits. From simplifying complex networks to designing efficient circuits, equivalent resistance plays a central role in analyzing and developing modern electronic systems. Familiarity with this concept and associated principles like Ohm's law and Kirchhoff's laws ensures a strong foundation for anyone working with electronics, power systems, and telecommunications.

Technology Advances

As technology advances, the importance of equivalent resistance in designing and analyzing new devices and systems will only grow. Calculating and understanding equivalent resistance enables engineers to push the boundaries of innovation and improve upon existing systems, resulting in more efficient, high-performance solutions for consumers and industries alike.

To further develop your understanding of equivalent resistance and related concepts, consider exploring the wealth of educational resources available online and in textbooks, as well as seeking hands-on experience through workshops or real-world projects. Applying this knowledge to practical scenarios will enable you to tackle various electrical and electronic challenges.

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Ampere’s Law describes the relationship between magnetic fields and electric currents, a fundamental concept in electromagnetism. It explains how current produces a magnetic force, guiding the design of circuits, solenoids, coils, and transformers in electrical engineering.

What is Ampere’s Law?

Ampere's Law is a fundamental principle in electromagnetism that describes the relationship between electric current and the resulting magnetic field.

✅ It states that the magnetic field around a closed path is proportional to the electric current passing through it.

✅ It is a fundamental principle of electromagnetism, linking current and magnetic flux.

✅ Used in analyzing coils, solenoids, transformers, and magnetic circuits.

Named after the French physicist André-Marie Ampère, this powerful principle helps us understand the behaviour of magnetic fields generated by electric currents. It is crucial to develop the numerous technologies we use on a daily basis. Understanding Ampere's Law is easier when explored alongside related concepts in basic electricity, which provide the foundation for electrical theory.

The principle states that the line integral of a magnetic field (B) around a closed loop is equal to the product of the permeability of free space (μ₀) and the net electric current (I) passing through the loop. This can be mathematically represented as:

∮ B⋅dl = μ₀I

Ampere’s Law at a Glance

Ampere’s Law and Magnetism

The principle can be applied to determine the magnetic field around current-carrying wires and other conductive materials, as well as within various electrical systems. It is an essential part of Maxwell's equations, a set of four equations that serve as the foundation of classical electromagnetism. These equations relate electric and magnetic fields to their sources (electric charges and currents) and describe how they propagate through space. The connection between electricity and magnetism is central to electromagnetism, where Ampere’s Law works hand-in-hand with Faraday’s Law to explain induction.

It calculates magnetic fields through the Biot-Savart Law, a mathematical expression that relates the magnetic field produced by a steady electric current to the current's geometry. Both principles have specific applications, with the Biot-Savart Law being more suitable for cases with intricate current configurations. At the same time, it is typically employed when dealing with symmetrical setups.

Ampere’s Law has numerous real-life applications, especially in developing and understanding devices and systems that involve electromagnetism. For example, it is used in the design of transformers, inductors, and solenoids, as well as in various applications such as telecommunications systems, motors, and generators. By applying it, engineers can predict and control the magnetic fields generated in these devices, ensuring they function optimally and efficiently.

Gauss’ Law and Electric Fields Around a Circle of Radius

When studying electromagnetism, a common problem is analyzing the behavior of electric fields around a symmetric object, such as a circle of radius r or a sphere. Gauss’ Law is especially powerful in such cases, because it states that the electric flux through a closed surface is proportional to the net charge enclosed. This means the distribution of field lines can be calculated without solving complex integrals directly.

For a uniformly charged circle of radius r, the electric field at a point along the axis can be derived by considering the superposition of contributions from each charge element. The result reveals that the electric field depends on both the radius of the circle and the distance from the observation point. This demonstrates how Gauss’ Law simplifies problems with high symmetry.

Mathematically, the relationship is expressed as:

∮ E · dA = Q / ε₀

Here, E represents the vector field of the electric field, dA is the infinitesimal area vector on the closed surface, Q is the enclosed charge, and ε₀ is the permittivity of free space. By applying this principle, one can determine that electric fields radiate symmetrically outward from charges, with strength diminishing with distance according to the geometry of the surface considered.

The application of Gauss’ Law in analyzing a circle of radius r is connected to Ampere’s Law, as both emphasize symmetry and integration around closed paths. Where Ampere’s Law links magnetic fields to current, Gauss’ Law links electric fields to charge, and together they form part of Maxwell’s equations, the foundation of electromagnetism.

Relationship between Ampere's Law and Faraday's Law

The relationship between Ampere's Law and Faraday's Law of electromagnetic induction is apparent in the phenomenon of electromagnetic induction itself. When a changing magnetic field induces an electric current in a conductive material, the resulting magnetic field generated by this electric current, in turn, affects the overall magnetic field. It helps us understand how these interacting magnetic fields behave and influence each other.

Ampere's Law and its applications in various devices and systems enable numerous technological advancements. For instance, when designing motors and generators, engineers can utilize the principle to optimize the magnetic field within the device, resulting in higher efficiency and improved performance. Ampere’s Law is also linked to the behavior of capacitance and inductance, both of which are essential in circuits and energy storage systems.

In the telecommunications realm, it helps explain the propagation of electromagnetic waves in cables and antennas. It enables engineers to design systems that minimize signal loss and maximize data transfer rates, ensuring that our smartphones, computers, and other devices remain connected and up-to-date.

By understanding the magnetic field lines and the interaction between electric current and magnetic fields, Ampere's Law opens doors to scientific discovery and innovation in numerous fields. From determining the magnetic field at a distance to the thumb rule and hand rule applications, this fundamental principle plays a crucial role in shaping the world of electromagnetism and the technology that surrounds us.

Electromagnetism

It is a cornerstone of electromagnetism that helps us understand the relationship between electric current and how it creates a magnetic field. It is a vital component of Maxwell's equations and intricately connected to other principles, such as Faraday's Law and Biot-Savart's Law. Ampere's Law has numerous applications in real-life scenarios and is essential for the functioning of many devices and systems that rely on electromagnetism. Its significance in the development of technology cannot be overstated, as it continues to drive scientific discovery and innovation. For students exploring fundamentals, the history of concepts like what is electricity and its evolution in electricity history provides valuable context to Ampere’s discoveries.

How does Ampere’s Law relate to Faraday's Law and Biot-Savart Law?

They are all essential principles in electromagnetism that describe various aspects of the interaction between electric currents and magnetic fields. Although each addresses different aspects, these are interrelated, forming a more comprehensive understanding of electromagnetism.

It describes the relationship between an electric current and its generated magnetic field. Mathematically, it states that the line integral of the magnetic field (B) around a closed loop is proportional to the net electric current (I) passing through the loop:

∮ B⋅dl = μ₀I

Ampere’s Law is useful for calculating magnetic fields in highly symmetrical situations, such as around straight wires, loops, or solenoids.

Faraday's Law: Faraday's Law of Electromagnetic Induction describes how a changing magnetic field induces an electromotive force (EMF) in a conductor. Mathematically, it states that the induced EMF is proportional to the rate of change of the magnetic flux (ΦB) through a closed loop formed by the conductor:

EMF = -dΦB/dt

Faraday's Law is fundamental to understanding the operation of devices such as generators, transformers, and induction motors, which rely on converting mechanical and electrical energy.

The Biot-Savart Law calculates the magnetic field at any point in space due to a specific current distribution. Mathematically, it can be expressed as:

dB = (μ₀ / 4π) * (Idl × r̂) / r²

The Biot-Savart Law is particularly useful for calculating magnetic fields in complex current configurations without symmetry.

Ampere's Law and Biot-Savart Law

Ampere's Law and Biot-Savart Law: Both deal with the magnetic field generated by an electric current. While the first is useful for calculating magnetic fields in symmetric situations, the Biot-Savart Law applies to a wider range of configurations, including those with intricate geometries. It can be derived from the Biot-Savart Law for specific symmetric situations.

Ampere's Law and Faraday's Law

Ampere's Law and Faraday's Law: These laws are related through Maxwell's equations, which connect electric and magnetic fields. While the first deals with the magnetic field generated by a steady electric current, Faraday's Law deals with the induced EMF resulting from a changing magnetic field. Both laws contribute to our understanding of electromagnetic phenomena and play a role in operating devices that rely on electromagnetism.

The Biot-Savart Law enables us to determine the magnetic field generated by a specific current distribution. Faraday's Law describes how a changing magnetic field can induce an EMF. In cases where the magnetic field changes due to a varying current, the Biot-Savart Law can be used to calculate the magnetic field, and then Faraday's Law can be applied to determine the induced EMF.

All three are interconnected principles in electromagnetism, each addressing a specific aspect of the interaction between the electric current and the electric field. Together, these form a more comprehensive understanding of electromagnetic phenomena and provide a basis for analyzing and designing various devices and systems that rely on electromagnetism.

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Active power is the actual energy consumed by electrical equipment to perform useful work, such as lighting or running motors. It is measured in kilowatts (kW) and is essential for efficient power system design, load management, and energy billing accuracy.

What is "active power"?

Active power is the real power consumed in an AC circuit to perform useful work.

✅ Measured in kilowatts (kW)

✅ Powers resistive loads like heaters, lights, and motors

✅ Crucial for calculating energy usage and efficiency

In AC circuits, active power (P) refers to the component of electrical power that results in energy transfer to a load. It is the energy that performs work—such as producing motion, light, or heat—and is distinct from reactive power, which oscillates between source and load without being consumed.

Active Power Formula

The general formula for active power is:

P = VIcosθ

Where:

• P = Active Power (watts)

• V = RMS Voltage

• I = RMS Current

• θ = Phase angle between voltage and current

In real-world power systems, only the portion of the current in phase with the voltage contributes to active power. The portion out of phase results in reactive power and does not produce usable energy.

Equation 1

The above active power equation is valid for both sinusoidal and nonsinusoidal conditions. For sinusoidal condition, '1rn, resolves to the familiar form,

Equation 2

Sinusoidal and Non-Sinusoidal Conditions

The calculation of active power can differ slightly depending on waveform distortion:

• For sinusoidal conditions, Equation 1 simplifies to the standard P = VIcosθ form.

• For non-sinusoidal waveforms, the total active power includes the sum of contributions from all harmonic components. However, since voltage distortion is typically below 5% in most power systems, the simplified equation is usually accurate enough for practical purposes.

Real-World Example

A standard incandescent light bulb converts electrical power into visible light and heat. This is a classic case of active power at work—where the current and voltage are in phase, and virtually all supplied power is consumed usefully.

Active vs Reactive vs Apparent Power

It’s important to distinguish active power from related concepts:

• Reactive Power (Q): Energy exchanged but not consumed, measured in kVAR.

• Apparent Power (S): The vector sum of active and reactive power, measured in kVA.

• Power Factor: The ratio of active power to apparent power (PF = P/S).

While active power does the real work, apparent power impacts system loading and reactive power affects voltage stability. See our power factor training for more.

Measurement and Application

Active power is typically measured using true RMS meters that calculate the average of the instantaneous product of voltage and current. Advanced power analyzers now offer direct measurement of real power in both clean and distorted systems.

Engineers use active power data for:

• Energy consumption analysis

• Load management and optimization

• System efficiency evaluation

• Compliance with energy standards

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Frequently Asked Questions

What is active power used for?

Active power is used to perform real work in electrical systems, such as lighting, heating, and running motors.

Is active power the same as real power?

Yes. Active power, real power, and true power are interchangeable terms that refer to the same concept.

How is active power calculated?

It is calculated using the formula P = VIcosθ, where V and I are RMS voltage and current, and θ is the phase angle between them.

In summary, understanding active power is essential for designing efficient electrical systems and ensuring energy accountability. By distinguishing it from reactive and apparent power, professionals can improve system performance and reduce energy losses.

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Basic electricity refers to the fundamental concepts of electric charge, current, voltage, and resistance. It explains how electric circuits work, how energy flows, and how components like wires, batteries, and switches interact in homes, schools, and industries.

What is Basic Electricity?

Basic electricity refers to the foundational principles that explain how electric energy is generated, transmitted, and used in circuits. When an electric current flows through a conductor, it creates a magnetic field (or “flux”) around it.

✅ Explains current, voltage, resistance, and power in simple terms

✅ Describes how electric circuits operate and transfer energy

✅ Essential for understanding household wiring, batteries, and switches

Understanding the fundamentals of voltage is essential for grasping how electric circuits function — see our full explanation of voltage.

The strength of this magnetic field increases when the conductor is shaped into a coil with multiple turns. In electrical engineering, this coiled conductor is known as an inductor. If a steady direct current (DC) flows through the coil, it forms an electromagnet—an object with magnetic properties that can be switched on and off using a basic electrical switch.

Basic Electrical Theory

There are four basic electrical quantities that we need to know:

• Current

• Potential Difference (Voltage)

• Power

• Resistance

Electrical Current

Current is the movement of electric charge through a conductor. Each electron carries a charge of 1.6 × 10⁻¹⁹ coulombs—too small to measure individually—so we measure charge in groups called coulombs. When 1 coulomb of charge passes through a point in a circuit per second, the current is  1 ampere (A). Electric current is measured in amperes and is essential to the functioning of all electrical systems. Learn how voltage drop affects electrical performance and safety in residential and industrial systems. You can estimate losses in long-distance wiring with our easy-to-use voltage drop calculator. For step-by-step guidance on circuit loss calculations, explore the voltage drop formula explained clearly.

Potential Difference

Voltage, or potential difference, refers to the energy per unit charge in a circuit. It represents the work each charge can perform. Think of voltage as the electrical pressure that pushes electrons through a conductor. Higher voltage means more potential energy available to do work, such as lighting a bulb or powering a motor.

Power in a Circuit

Electrical power is the rate at which energy is used or transferred in a circuit. It can be calculated using the formula:

Power (W) = Voltage (V) × Current (A)

This equation is fundamental in both residential and industrial applications, from estimating energy usage to designing electrical systems.

Electrical Resistant Behaviour

Resistance is the opposition to the flow of electric current. It determines how much current will flow for a given voltage. Materials like copper have low resistance and conduct electricity well, while materials like rubber have high resistance and are used as insulators. Learn how voltage drop affects electrical performance and safety in residential and industrial systems.

Electromagnetic Induction

There’s a reciprocal relationship between electric current and magnetism. When a magnet is moved past a conductor at a right angle, it induces a voltage in the conductor—a principle known as electromagnetic induction. The polarity of the induced voltage depends on the direction and orientation of the magnetic field.

This effect becomes more noticeable when the conductor is formed into a coil. As the north pole of the magnet passes the coil, voltage is induced, and current flows. When the south pole passes, the induced voltage reverses polarity, and the current changes direction. This principle is the foundation of generator operation. You can estimate losses in long-distance wiring with our easy-to-use voltage drop calculator.

The Generator and the Sine Wave

In an electric generator, coils placed on opposite sides of a rotating magnet generate alternating current (AC). These voltages combine, doubling the output. For example, a 120-volt, 60-Hz generator creates a wave that oscillates from +169.7V to -169.7V.

This wave is called a sine wave because the voltage at any point corresponds to the sine of the magnet’s angle of rotation. The cycle repeats 60 times per second in North America (60 Hz), creating the household AC power we are familiar with. For step-by-step guidance on circuit loss calculations, explore the voltage drop formula explained clearly.

Forms of Electricity: AC and DC

Electricity exists in two major forms:

• Alternating Current (AC): The direction of current flow alternates regularly. AC electricity is used in power grids because it is easier to transmit over long distances and is compatible with devices such as transformers and capacitors.

• Direct Current (DC): The current flows steadily in one direction. DC is commonly used inside electronics and battery-powered devices. Unlike AC, the voltage remains constant, making it easy to measure with a DC voltmeter.

AC – Alternating Current

Alternating current is the most common form of electricity used in homes, businesses, and utilities. It alternates direction 50–60 times per second, depending on the region. AC is generated by AC generators and is favored for its ability to change voltage levels easily, making it efficient for transmission over long distances. Sudden dips in power can disrupt equipment — find out what causes voltage sag and how to prevent it.

DC – Direct Current

Direct current flows continuously in one direction. Because its voltage is steady or changes very slowly, it’s easy to measure. It is used in battery-powered systems and internal electronic circuits. Unlike AC, DC cannot be easily stepped up or down in voltage without the use of complex circuitry.

When calculating AC power, engineers use RMS (Root Mean Square) voltage, which gives an effective value comparable to DC. For example, 120V AC RMS is equivalent in power to 120V DC, despite the AC waveform's variations. Discover how water and electricity interact, including safety considerations and risks in common environments.

Transformers and Induction

Transformers, built using coiled wires around iron cores, rely on electromagnetic induction. When AC flows through the primary coil, it creates a changing magnetic field that induces a voltage in the secondary coil. This allows voltage to be stepped up or down for different uses, such as high-voltage transmission or low-voltage device operation.

Atoms, Electrons, and Electric Charge

To fully grasp electricity, it’s essential to understand atomic structure. All matter is made up of atoms, which contain a nucleus of protons (positive) and neutrons (neutral), surrounded by orbiting electrons (negative). The outermost electrons—called valence electrons—can be knocked loose by energy, creating an electric current.

When electrons leave an atom, it becomes positively charged. This movement of charge is the essence of electricity. The ability of atoms to gain or lose electrons determines whether a material is a conductor (like copper) or an insulator (like plastic).

Electrical Charge and Attraction

One universal rule in electricity and magnetism is that like charges repel and opposite charges attract. A positively charged object will attract a negatively charged one. This principle governs everything from how circuits function to how magnetic fields interact with conductors. To understand how energy use is measured over time, read our overview of the watthour meter and its function.

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Voltage drop occurs when electrical voltage decreases as current flows through a conductor. It can cause poor equipment performance, energy loss, and overheating. Discover how selecting the proper wire size and material can help minimize voltage drop in electrical systems.

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What is Voltage Drop?

Voltage drop (VD) is a common issue in electrical systems where the voltage (V) at the end of a circuit is lower than at the beginning due to resistance in the wiring.

✅ A decrease in V along a wire or circuit due to resistance or impedance

✅ Leads to reduced equipment performance and higher energy consumption

✅ Prevented by proper wire sizing, shorter runs, and low-resistance materials

Voltage Drop Definition

Voltage drop can lead to inefficient equipment operation or even failure. Solving electrical potential drop involves ensuring proper wire sizing, minimizing long-distance wiring runs, and using materials with lower resistance. Calculating the voltage drop for specific circuits and adjusting the installation accordingly helps maintain optimal performance and prevent power loss.

Any length or size of wires will have some resistance, and running a current through this dc resistance will cause the voltage to drop. As the length of the cable increases, so does its resistance and reactance increase in proportion. Hence, circuit V drop is particularly a problem with long cable runs, for example, in larger buildings or on larger properties such as farms. This technique is often used when properly sizing conductors in any single-phase, line-to-line electrical circuit. This can be measured with a voltage drop calculator.

Electrical cables have a carrying capacity of current that always presents inherent resistance, or impedance, to the flow of current. Voltage drop is measured as the amount of loss which occurs through all or part of a circuit due to what is called cable "impedance" in volts.

Too much resistance in wires, otherwise known as " excessive voltage drop ", in a cable's cross-sectional area can cause lights to flicker or burn dimly, heaters to heat poorly, and motors to run hotter than normal and burn out. This condition causes the load to work harder with less energy, pushing the current.

Voltage Drop per 100 Feet of Copper Wire (Single Phase, 60 Hz, 75°C, 120V Circuit)

(Values are approximate, in volts, for a 2% limit)

Key Takeaways

• Larger wires (lower AWG numbers) carry more current with less VD.

• Longer distances require thicker wires to stay within VD limits.

• A 2% VD is often used as a conservative design target in electrical systems.

How is this solved?

To decrease the voltage drop in a circuit, you need to increase the size (cross-section) of your conductors – this is done to lower the overall resistance of the cable length. Certainly, larger copper or aluminum cable sizes increase the cost, so it’s essential to calculate the voltage drop and determine the optimum wire size that will reduce voltage drop to safe levels while remaining cost-effective.

How do you calculate voltage drop?

Voltage drop refers to the loss of electricity that occurs when current flows through a resistance. The greater the resistance, the greater the voltage drop. To check the voltage drop, use a voltmeter connected between the points where the voltage drop is to be measured. In DC circuits and AC resistive circuits, the total of all the voltage drops across series-connected loads should add up to the V applied to the circuit (Figure 1).

Fig. 1. Measuring voltage drops across loads

Read our companion article Voltage Drop Calculator. For more information, see our article: Voltage Drop Formula.

Each load device must receive its rated power to operate properly. If not enough is available, the device will not operate as it should. You should always be certain that the V you are going to measure does not exceed the range of the voltmeter. This may be difficult if the V is unknown. If such is the case, you should always start with the highest range. Attempting to measure a V higher than the voltmeter can handle may cause damage to the voltmeter. At times you may be required to measure a V from a specific point in the circuit to ground or a common reference point (Figure 8-15). To do this, first connect the black common test probe of the voltmeter to the circuit ground or common. Then connect the red test probe to whatever point in the circuit you want to measure.

To accurately calculate the drop for a given cable size, length, and current, you need to accurately know the resistance of the type of cable you’re using. However, AS3000 outlines a simplified method that can be used.

The table below is taken from AS3000 electrical code, which specifies ‘Amps per %Vd‘ (amps per percentage VD) for each cable size.  To calculate the dop for a circuit as a percentage, multiply the current (amps) by the cable length (metres); then divide this Ohm number by the value in the table.

For example, a 30m run of 6 mm² cable carrying 3-phase 32A will result in a 1.5% drop: 32A × 30m = 960A / 615 = 1.5%.

Learn more about real-world voltage drop issues on our Voltage Dropping in Power Quality page.

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