Transformer Calculator

Free Tool Updated March 2026 No Signup Required

Calculate turns ratios, voltage conversions, primary and secondary currents, power ratings, and impedance values for step-up and step-down transformers.

Understanding Transformer Calculations

A transformer is one of the most important devices in electrical engineering. It transfers electrical energy between two or more circuits through electromagnetic induction, allowing voltage to be increased or decreased as needed. I have worked with transformers ranging from tiny audio coupling units to massive utility distribution models, and the underlying math is always the same set of relationships.

The basic operating principle relies on Faraday's law of electromagnetic induction. When alternating current flows through the primary winding, it creates a changing magnetic field in the iron core. This changing flux induces a voltage in the secondary winding. The ratio of voltages is directly proportional to the ratio of wire turns on each winding.

The Turns Ratio Equation

Every transformer calculation starts with the turns ratio. This is the relationship between primary and secondary windings, and it governs how voltage, current, and impedance change from one side to the other.

Turns Ratio (a) = N1 / N2 = V1 / V2 = I2 / I1

Where N1 is the number of primary turns, N2 is secondary turns, V1 is primary voltage, V2 is secondary voltage, I1 is primary current, and I2 is secondary current. Notice that voltage and turns are directly proportional, while current is inversely proportional. This makes easy to use sense because power must be conserved (minus losses).

A turns ratio of 2:1 means the primary has twice as many turns as the secondary. If the primary voltage is 240V, the secondary voltage will be 120V. The secondary current will be twice the primary current, keeping the apparent power equal on both sides.

When the turns ratio is greater than 1:1, the transformer steps voltage down. When it is less than 1:1, voltage is stepped up. I find that people sometimes confuse which direction is "up" or "down." The key is to look at it from the primary side: if secondary voltage is lower than primary, it is a step-down transformer.

Voltage and Current Relationships

In an ideal transformer, power on the primary side equals power on the secondary side. Real transformers have losses from copper resistance in the windings, core losses from hysteresis and eddy currents, and stray flux that does not link both windings. Typical efficiency ranges from 95% to 99% depending on size and design quality.

V1 × I1 = V2 × I2 (ideal transformer) P_output = P_input × η (with efficiency) I_primary = P / (V_primary × PF) I_secondary = P / (V_secondary × PF)

Where η is the efficiency expressed as a decimal and PF is the power factor of the load. For purely resistive loads, the power factor is 1.0. Motor loads typically run between 0.8 and 0.95 power factor, which means the current drawn is higher than what you would calculate from real power alone.

Understanding these current values matters for sizing wire, fuses, and protective devices. I have seen installations where the primary breaker was undersized because someone calculated current using real power without accounting for a 0.85 power factor load. The result was nuisance tripping during motor startup.

Transformer Types and Their Applications

Transformers come in many configurations, each suited to particular use cases. Here is a breakdown of the most common types you will encounter in practice.

TypeTypical Voltage RangePower RangeCommon Applications
Distribution4kV to 34.5kV primary25 kVA to 5 MVAUtility pole and pad-mount units serving buildings
Power69kV to 765kV10 MVA to 1000+ MVASubstations, generation plants, grid interconnections
Control120V to 600V25 VA to 5 kVAIndustrial control panels, PLC power supplies
Instrument (PT/CT)Up to 765kV10 VA to 200 VAMetering, relay protection, measurement
Isolation120V to 480V100 VA to 500 kVAMedical equipment, sensitive electronics, safety
AudioSignal levelMilliwatts to wattsImpedance matching, tube amplifiers, mic preamps
AutotransformerVarious1 kVA to 100+ MVAVoltage regulation, reduced-voltage motor starting

Distribution transformers are what most people interact with daily, even if they never think about it. That cylindrical can on the power pole outside your house is a distribution transformer, typically converting 7,200V down to 240/120V for residential service. These units are filled with mineral oil for cooling and insulation, and they are designed to operate maintenance-free for 30 or more years.

Impedance and Short-Circuit Current

Transformer impedance is expressed as a percentage and represents the voltage drop across the transformer at full rated load. It directly determines the available short-circuit current on the secondary side, which is critical for selecting protective devices.

I_short_circuit = I_full_load / (%Z / 100) Z_base = V² / S (ohms) Z_actual = Z_base × (%Z / 100) (ohms)

For example, a 1000 kVA transformer at 480V secondary with 5.75% impedance has a full-load secondary current of about 1,203 amps. The available short-circuit current at the transformer secondary terminals would be approximately 1,203 / 0.0575 = 20,922 amps. This number determines the minimum interrupting rating of your downstream breakers and fuses.

Lower impedance means higher available fault current. A 2% impedance transformer of the same rating would produce about 60,150 amps of fault current, requiring much more expensive protective equipment. This is why impedance values are carefully chosen during the design phase. Utility distribution transformers typically range from 2% to 5.75%, while larger power transformers run between 5% and 15%.

I recall working on a project where the engineer specified a low-impedance transformer to reduce voltage drop, not realizing that the resulting fault current exceeded the interrupting rating of every panel on the secondary side. The fix required replacing all the panel boards, which cost more than the savings from reduced voltage regulation.

Voltage Regulation

Voltage regulation is the change in secondary voltage from no-load to full-load conditions, expressed as a percentage. It depends on the transformer impedance, the load current, and the load power factor.

%VR = (%R × cos φ + %X × sin φ) + (%X × cos φ - %R × sin φ)² / 200

Where %R is the percentage resistance (copper losses as a fraction of rated power), %X is the percentage reactance, and φ is the load power factor angle. For most practical purposes, a simplified version works well enough: voltage regulation is approximately equal to impedance percentage times power factor for resistive loads.

Good voltage regulation matters in applications where equipment is sensitive to voltage variations. Computer data centers, medical imaging systems, and precision manufacturing all require tight voltage control. Transformers serving these loads are often specified with tap changers that allow adjustment of the turns ratio to compensate for varying line voltage.

Core Design and Materials

The transformer core is made from laminated silicon steel, grain-oriented for power frequencies. The laminations reduce eddy current losses by breaking up the conductive path perpendicular to the magnetic flux. Core thickness typically ranges from 0.23mm to 0.35mm per lamination, with thinner laminations used for higher-frequency applications.

Modern cores use grain-oriented silicon steel (commonly designated M3, M4, or M5 grades) with saturation flux densities around 1.7 to 2.0 Tesla. Operating flux density is typically set between 1.0 and 1.5 Tesla for 50/60 Hz power transformers, leaving margin before saturation. Operating too close to saturation causes increased magnetizing current, higher core losses, and audible noise.

The number of turns on each winding is calculated from the voltage, frequency, core area, and desired flux density using the EMF equation.

N = V / (4.44 × f × B × A)

Where N is the number of turns, V is the RMS voltage, f is the frequency in hertz, B is the peak flux density in Tesla, and A is the core cross-sectional area in square meters. The factor 4.44 comes from 2π/√2 rounded, which converts between peak and RMS values for a sinusoidal waveform.

For a 120V primary at 60Hz with a core area of 10 cm² (0.001 m²) and a flux density of 1.2 Tesla, the required primary turns would be 120 / (4.44 × 60 × 1.2 × 0.001) = approximately 375 turns. This calculator performs this computation for you in the Winding Design tab.

Wire Sizing for Transformer Windings

Once you know the current through each winding, you need to select an appropriate wire gauge. The current density determines the wire cross-sectional area needed, and this translates to a specific AWG gauge for round copper magnet wire.

For small power transformers operating at ambient temperatures up to 40°C, a current density of 2.5 to 4.0 A/mm² is typical. Audio transformers and low-duty-cycle designs can push to 5 A/mm² or higher. Large oil-cooled units can run at lower current densities (1.5 to 2.5 A/mm²) because the larger mass retains more heat and the oil provides significant cooling.

AWGDiameter (mm)Area (mm²)Max Current at 3 A/mm²Max Current at 4 A/mm²
181.0240.8232.47 A3.29 A
161.2911.3093.93 A5.24 A
141.6282.0816.24 A8.32 A
122.0533.3099.93 A13.24 A
102.5885.26115.78 A21.04 A
83.2648.36625.10 A33.46 A

Keep in mind that these current ratings are for the wire alone. In a wound transformer, the inner layers get hotter than the outer layers because heat must pass through more material to reach the surface. This thermal gradient means you should derate the wire capacity for tightly packed multi-layer windings.

Losses and Efficiency

Transformer losses fall into two categories: core losses and copper losses. Core losses (also called iron losses or no-load losses) are present whenever the transformer is energized, regardless of load. They consist of hysteresis losses and eddy current losses in the laminated steel core.

Copper losses (load losses) are I²R losses in the windings and increase with the square of the load current. At half load, copper losses are only 25% of their full-load value. At 10% load, they are just 1% of full-load losses.

Maximum efficiency occurs at the load where core losses equal copper losses. For a well-designed distribution transformer, this is typically around 50% to 70% of full load. This is intentional because most transformers operate below their nameplate rating the majority of the time.

Modern distribution transformers achieve efficiencies above 98% at their best load point. The DOE 2016 efficiency standards pushed manufacturers to use better core materials and improved designs. A standard 50 kVA single-phase distribution transformer now typically has about 100 watts of no-load loss and 500 watts of full-load copper loss.

Temperature Rise and Cooling

Heat is the primary enemy of transformer life. The insulation system is rated for a maximum temperature, and every 10°C increase above the rated temperature reduces insulation life by roughly half. This rule of thumb (Arrhenius equation in practice) means that a transformer running 20°C over its rating will have only about 25% of its expected insulation life.

Common insulation classes and their temperature ratings are as follows. Class A insulation allows 105°C total temperature, class B allows 130°C, class F allows 155°C, and class H allows 180°C. The temperature rise is the total temperature minus the ambient temperature (typically rated at 40°C ambient).

Dry-type transformers rely on air circulation for cooling, either natural convection (AA rating) or forced air with fans (FA rating). Oil-filled transformers use mineral oil as both coolant and insulator. The oil circulates by natural convection (OA), forced oil circulation (FOA), or directed flow designs. Larger units may use external radiators or heat exchangers.

Single-Phase vs. Three-Phase Transformers

Single-phase transformers have one primary and one secondary winding (plus possible taps). They are used in residential service, small commercial loads, and wherever single-phase power is needed. Three identical single-phase units can be connected in various configurations to form a three-phase bank.

Three-phase transformers have three sets of windings on a common core. The primary and secondary can each be connected in either wye (Y) or delta (Δ) configuration, giving four common arrangements: delta-delta, delta-wye, wye-delta, and wye-wye.

Delta-wye is the most common configuration for stepping down voltage in commercial and industrial service. The delta primary provides a path for third-harmonic currents, and the wye secondary provides a neutral point for supplying both line-to-line and line-to-neutral loads. The 480V delta to 208Y/120V configuration is practically the standard for commercial building service in North America.

For three-phase calculations, the apparent power relationship is S = √3 × V_line × I_line. The per-phase current in a wye connection is the line current, while in a delta connection the per-phase current is line current divided by √3.

Transformer Sizing Guidelines

Selecting the right transformer size requires understanding the total load, future growth expectations, and the duty cycle. Here are practical guidelines I use when sizing transformers for different applications.

For general commercial buildings, calculate the connected load and apply demand factors from NEC Article 220. A 100,000 square-foot office building might have a connected load of 2,000 kVA but a calculated demand of only 800 to 1,000 kVA after applying appropriate demand factors. Choosing a 1,000 kVA transformer for this scenario provides adequate capacity with some room for growth.

For motor loads, the transformer must handle starting inrush current, which is typically 6 to 8 times the motor full-load current. While this is a short-duration event, repeated motor starts on a marginal transformer will cause excessive voltage dip that affects other loads on the same bus.

Data centers require careful transformer sizing because the load is continuous and the cost of downtime is extreme. Common practice is to size transformers at 60% to 80% of nameplate rating for the initial load, leaving room for expansion. Redundant configurations (N+1 or 2N) mean each transformer must carry more than its normal share if a parallel unit fails.

Safety and Installation Considerations

Transformers involve high voltages and stored energy. Even after disconnection, the core can retain residual magnetism, and capacitive coupling between windings can present a shock hazard. Always follow proper lockout/tagout procedures and verify de-energization with appropriate test instruments before working on transformer connections.

NEC Article 450 covers transformer installation requirements in the United States. Key points include overcurrent protection sizing (usually 125% of full-load current for primary protection), ventilation requirements for dry-type units, and clearance requirements around oil-filled transformers to address fire risk.

Grounding is particularly important for transformer installations. The secondary neutral (in wye configurations) must be bonded to the grounding electrode system at the first point of disconnection. This establishes the ground reference for the secondary system and ensures that ground faults can be detected and cleared by protective devices.

Common Voltage Standards by Region

Different countries and regions use different standard voltages and frequencies. When working with transformers for international applications, knowing these standards is important to specifying the correct turns ratio and frequency rating.

RegionResidentialCommercialIndustrialFrequency
North America120/240V208/480V480V, 4.16kV60 Hz
Europe230V400V400V, 690V50 Hz
Japan (East)100V200V200V, 6.6kV50 Hz
Japan (West)100V200V200V, 6.6kV60 Hz
Australia230V400V400V, 11kV50 Hz
China220V380V380V, 10kV50 Hz

Japan is a unique case because the country is split between 50 Hz in the east (Tokyo and north) and 60 Hz in the west (Osaka and south). This stems from the original power systems installed in the late 1800s, with Tokyo importing German 50 Hz generators and Osaka importing American 60 Hz generators. Modern frequency converters bridge the two grids at limited capacity, but transformers must still be rated for the correct frequency in each region.

Autotransformers and Their Applications

An autotransformer uses a single winding with a tap to provide voltage transformation. Part of the winding is common to both primary and secondary circuits. This design is smaller, lighter, and less expensive than an isolation transformer of the same VA rating, but it does not provide galvanic isolation between primary and secondary.

The size advantage of an autotransformer increases as the voltage ratio approaches 1:1. For a 10% voltage change (say 240V to 264V), an autotransformer is only about 10% the size and weight of an equivalent isolation transformer. For a 2:1 ratio, the advantage shrinks to about 50%.

Variable autotransformers (often called Variacs, though that is a brand name) use a sliding contact on a toroidal winding to provide continuously adjustable output voltage. These are invaluable in test laboratories for gradually bringing up voltage on equipment under test. I keep a 10-amp Variac on my bench and use it regularly for testing power supplies, motors, and other equipment that benefits from variable voltage input.

Transformer Testing and Measurement

Two standard tests characterize a transformer's electrical parameters: the open-circuit test and the short-circuit test.

The open-circuit test is performed by applying rated voltage to one winding while leaving the other open (no load). This measures core losses and the magnetizing current. The wattmeter reading gives core loss directly, and the ammeter reading gives the no-load current, which is typically 2% to 5% of full-load current for power transformers.

The short-circuit test is performed by shorting one winding and applying reduced voltage to the other until rated current flows. The voltage required is the impedance voltage (the basis for the %Z rating), and the wattmeter reading gives the copper losses at rated current. This test is always done at reduced voltage, so core losses during this test are negligible.

From these two tests, you can construct the complete equivalent circuit of the transformer, which allows you to calculate voltage regulation, efficiency, and performance at any load and power factor.

Harmonics and Non-Linear Loads

Modern electrical loads are increasingly non-linear. Variable frequency drives, LED lighting, switching power supplies, and electronic equipment all draw current in pulses rather than smooth sinusoidal waveforms. These pulsed currents contain harmonics (multiples of the basic frequency) that cause additional heating in transformer windings and cores.

The K-factor rating system quantifies a transformer's ability to handle harmonic loads. A K-1 transformer is rated for linear loads only. K-4 is suitable for typical commercial buildings with mixed loads. K-13 handles heavy VFD and computer loads. K-20 is for the most demanding harmonic environments.

For three-phase delta-wye transformers serving non-linear loads, triplen harmonics (3rd, 9th, 15th, etc.) add up in the neutral conductor rather than canceling out as they would with balanced linear loads. This can cause neutral current to exceed phase current, potentially overheating the neutral conductor and the transformer winding connected to it.

Practical Transformer Selection Checklist

When specifying a transformer for a new installation, I work through these considerations in order. Each one affects the final specification and cost.

First, determine the total connected load in VA or kVA, including demand factors and future growth allowance. Second, select the primary and secondary voltages based on the available supply and the load requirements. Third, choose between single-phase and three-phase based on the load distribution and available service. Fourth, decide on dry-type versus oil-filled based on the installation location, fire risk, and environmental considerations. Fifth, specify the impedance based on the balance between voltage regulation and available fault current. Sixth, determine the insulation class based on the expected operating environment. Seventh, identify any special requirements such as K-factor rating, sound level limits, or seismic bracing.

Each decision cascades into the next. An indoor installation in a commercial building will almost certainly be dry-type to eliminate fire and oil-spill concerns. An outdoor utility installation will be oil-filled for better cooling and lower cost. A data center might require a K-13 rated dry-type transformer with 80°C rise insulation class to handle the harmonic content of server power supplies.

Cost Factors for Transformers

Transformer pricing depends on the power rating, voltage class, construction type, and special features. As a rough guide, here are typical price ranges for single-phase dry-type transformers in 2026.

Rating (kVA)Standard EfficiencyPremium EfficiencyK-13 Rated
15$1,200 to $1,800$1,500 to $2,200$1,800 to $2,600
25$1,600 to $2,400$2,000 to $3,000$2,400 to $3,500
50$2,500 to $3,800$3,200 to $4,800$3,800 to $5,500
100$4,000 to $6,000$5,000 to $7,500$6,000 to $9,000
250$8,000 to $12,000$10,000 to $15,000$12,000 to $18,000
500$14,000 to $22,000$18,000 to $28,000$22,000 to $34,000

Three-phase transformers are roughly 2.5 to 3 times the cost of an equivalent single-phase unit at the same power rating. Oil-filled distribution transformers tend to be less expensive per kVA than dry-type because the oil provides effective cooling that allows more compact designs, but the installation costs are higher due to containment and fire protection requirements.

Transformer Maintenance and Life Expectancy

A well-maintained transformer can operate for 30 to 50 years or longer. The primary factor limiting transformer life is the degradation of winding insulation, which is accelerated by heat, moisture, and chemical contamination. Oil-filled transformers have a built-in advantage here because the oil serves as both coolant and insulation barrier, and its condition can be monitored through regular sampling.

Oil analysis is the single most informative maintenance test for oil-filled transformers. A dissolved gas analysis (DGA) can detect internal faults at very early stages by identifying gases produced by different types of degradation. Hydrogen indicates partial discharge, ethylene and ethane point to thermal faults, and acetylene indicates arcing. Regular DGA trending allows maintenance teams to plan interventions before failures occur.

For dry-type transformers, maintenance consists primarily of keeping the unit clean and ensuring adequate ventilation. Dust accumulation on the windings reduces cooling effectiveness and can eventually cause hot spots. Annual or semi-annual cleaning with compressed air (at moderate pressure to avoid damaging insulation) is standard practice in most facilities.

Infrared thermography is a valuable non-invasive test for both transformer types. Scanning the transformer under load reveals hot spots from loose connections, blocked ventilation, or internal winding faults. Most facilities include transformer IR scans in their annual predictive maintenance program, and the cost per scan is minimal compared to the value of early fault detection.

Insulation resistance testing (megger testing) measures the condition of the winding insulation. New transformers typically show insulation resistance values in the thousands of megohms. As insulation degrades over time from thermal stress and moisture absorption, the resistance drops. Values below 100 megohms for a power transformer suggest that the insulation may need attention, though the specific thresholds depend on the transformer size and voltage class.

Parallel Operation of Transformers

Running transformers in parallel increases capacity and provides redundancy. However, several conditions must be met for successful parallel operation. The transformers must have the same turns ratio (or very close), the same impedance percentage, the same polarity, and the same phase sequence (for three-phase units).

Mismatched impedance is the most common problem in parallel transformer operation. If two transformers have different impedance values, they will not share load proportionally. The lower-impedance unit will carry a larger share of the load and may be overloaded while the higher-impedance unit runs below capacity. The current distribution follows the inverse ratio of impedances: I1/I2 = Z2/Z1.

For parallel operation to be practical, impedance values should be within 7.5% of each other. Beyond that, the load imbalance becomes significant enough to cause overheating of one unit. In my experience, the best results come from using identical transformers from the same manufacturer and production run, which ensures matching electrical characteristics.

Parallel connection also affects the available fault current. The combined short-circuit capacity of parallel transformers is approximately the sum of their individual capacities. Two 500 kVA transformers at 5% impedance will produce roughly twice the fault current of a single unit, which may require upgrading downstream protective equipment.

Energy Efficiency Standards and Regulations

Transformer efficiency standards have tightened considerably over the past two decades. In the United States, the Department of Energy (DOE) established minimum efficiency levels for distribution transformers that took effect in 2010 and were updated in 2016. These standards apply to liquid-immersed and dry-type transformers used in utility distribution and commercial/industrial applications.

The 2016 DOE standards require distribution transformers to meet or exceed specific efficiency levels at 50% of nameplate load. For a typical 50 kVA single-phase liquid-immersed distribution transformer, the minimum efficiency is approximately 99.1% at 50% load. Meeting these standards required most manufacturers to switch from conventional silicon steel to amorphous metal cores, which have significantly lower core losses.

The European Union follows similar efficiency standards under the Ecodesign Directive. The Tier 2 requirements, which took effect in July 2021, set minimum efficiency levels comparable to or slightly more stringent than the US DOE 2016 standards. These apply to power transformers with a minimum rating of 1 kVA.

From a total cost of ownership perspective, the purchase price of a transformer is often a small fraction of the lifetime energy cost. A distribution transformer operating for 30 years will consume energy worth many times its purchase price in core losses alone, since these losses occur 24 hours a day regardless of load. This is why even small improvements in efficiency standards translate to large energy savings across the millions of transformers installed in any national grid.

Specialized Transformer Configurations

Beyond the standard two-winding transformer, several specialized configurations serve specific purposes in power systems and industrial applications.

Scott-T transformers convert three-phase power to two-phase power (or vice versa). While two-phase power distribution is largely obsolete, Scott-T connections still find use in electric arc furnaces, certain traction systems, and laboratory applications that require balanced two-phase power.

Zig-zag transformers provide a grounding reference for ungrounded delta systems. They create an artificial neutral point that can be grounded, allowing ground fault detection and protection on systems that would otherwise have no ground reference. The zig-zag winding arrangement also provides a path for zero-sequence currents during ground faults.

Current transformers (CTs) are designed specifically for measurement and protection purposes. They step down high currents to standardized low values (typically 5A or 1A secondary) for connection to meters, relays, and protective devices. CTs must never be operated with an open secondary because the resulting high voltage can damage insulation and create a safety hazard.

Potential transformers (PTs or VTs) step down high voltages to standardized low values (typically 120V secondary) for measurement purposes. They are designed for high accuracy at their rated burden and are used in revenue metering, protective relaying, and voltage monitoring applications.

Frequently Asked Questions

How do I calculate the turns ratio of a transformer?
The turns ratio equals the primary voltage divided by the secondary voltage (N1/N2 = V1/V2). For example, a transformer with 240V primary and 120V secondary has a turns ratio of 2:1. This same ratio applies to the number of wire turns on each winding. You can enter your voltages in the calculator above to get the exact ratio along with associated current values.
What is the difference between a step-up and step-down transformer?
A step-down transformer reduces voltage from primary to secondary (the turns ratio N1/N2 is greater than 1), while a step-up transformer increases voltage (the turns ratio is less than 1). The current changes inversely to maintain power balance. Residential service transformers are step-down, converting utility distribution voltage (typically 7,200V) to household 240/120V.
How do I calculate transformer current from its power rating?
Divide the apparent power (VA) by the voltage on that side. For the primary: I_primary = VA / V_primary. For the secondary: I_secondary = VA / V_secondary. A 1000 VA transformer at 240V primary draws about 4.17 amps on the primary winding and 8.33 amps on the 120V secondary. For loads with power factor less than 1.0, the actual current increases proportionally.
What does transformer impedance percentage mean?
Impedance percentage (%Z) indicates the voltage drop across the transformer at full load, as a fraction of rated voltage. A 5% impedance means 5% of the rated voltage is dropped internally at full load. It also determines the maximum short-circuit current: I_fault = I_full_load / (%Z / 100). Lower impedance gives better voltage regulation but higher fault currents.
Can I use this calculator for three-phase transformers?
This calculator performs single-phase calculations. For three-phase systems, the same turns ratio and per-phase voltage relationships apply. However, total apparent power is S = √3 × V_line × I_line. You can use this calculator for the per-phase values of a three-phase system by entering single-phase equivalents, then multiply by 3 for total three-phase power.

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Definition

According to Wikipedia, an electrical transformer is a passive component that transfers electrical energy from one circuit to another through electromagnetic induction, used to increase or decrease voltage levels.

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