Transformer theory

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Transformer Theory High voltage DC, (Direct Current), transmission lines are the most efficient way to deliver electrical power over long distances with a minimum of loss to heat. However, before this electricity can be used, it must be inverted to AC, (Alternating Current), so that it can be transformed to a manageable voltage. Consequently, most distribution lines are AC voltages. Distribution of electrical power is done at a variety of different voltages, and voltage changes within a distribution system are accomplished by the use of transformers. Below is an example of a typical transformer, used in rural and residential areas of the United States. turns ratio is 30 to 1

Phase A

120v

primary voltage = 7200v

secondary voltage = 240v

center tap (neutral) 120v

Phase B

In the image on the left, the tall insulators on the top of the transformer are the primary voltage terminals, and the smaller terminals on the side of the cylinder, are the secondary voltage connection points. These transformers are usually mounted to telephone poles, and a copper conductor is routed down the pole to a ground rod. This grounding conductor is attached to the center tap, or neutral terminal, and provides the neutral conductor with a reference to earth ground. Fuses are installed in the tap conductors, between the distribution lines and the primary voltage terminals, and a single transformer often serves several homes.

1 cycle = 360 electrical degrees 7200v 240v

B phase to neutral voltage waveform A phase to neutral voltage waveform

primary voltage waveform

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120v 120v

A phase to B phase voltage waveform

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transformer theory

2

Typical Delta/Wye Three Phase Power Transformer

A

H1

B

X3

X2

C 480v Primary

X0

480v to 120/208v H2 phase A (H1)

H3

turns ratio is 4 to 1

X1

phase A (X1) primary voltage = 480v

secondary voltage = 120v

N A

Terminal X0

B C

120/208v Secondary

phase B (H2) phase A (H1)

turns ratio is 4 to 1 phase B (X2)

primary voltage = 480v

secondary voltage = 120v

Terminal X0

Neutral (X0)

phase C (H3) phase B (H2)

turns ratio is 4 to 1 phase C (X3)

primary voltage = 480v

secondary voltage = 120v

Terminal X0 phase C (H3)

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transformer theory

3 The voltage waveforms for the output of the transformer on the previous page look like this;

1 cycle = 360 electrical degrees

C phase to neutral voltage waveform B phase to neutral voltage waveform A phase to neutral voltage waveform

120v

120v 120v

Industrial and commercial electrical systems differ from residential in a rather significant way. Three phase power is considerable more complex than single phase, but more efficient in motor applications, and large area uses. The higher voltages of 277/480v distribution systems are more efficient, but considerably more dangerous, and should only be maintained and modified by trained and qualified electricians. The seemingly odd voltage relationships of 277/480, and 120/208, result from the timing of the individual output waveforms of the three transformers. In a single phase transformer that is center tapped and referenced to earth ground to produce a neutral, the line-to-neutral voltages are 180 degrees out of phase to each other. Therefore, the line-to-line voltage is exactly twice the line-to-neutral value. Since the line-to-neutral voltage waveforms of a three phase system are 120 degrees out of phase, they never cross the 0 voltage line at the same time. When two of the waveforms intersect above and below the 0 voltage line, they are at the exact same potential, and there is no voltage between them.

B phase to C phase voltage waveform

1 cycle = 360 electrical degrees 208v

C phase to neutral voltage waveform B phase to neutral voltage waveform

120v

120v

0 voltage crossings

The B phase to C phase waveform shown in purple is a single phase, 208 volt relationship that exists in the output from the transformer on the previous page. The waveform produced by the relationship between A phase and C phase, is very similar to this one, except that it occurs 120 electrical degrees away. Likewise, the waveform for A phase and B phase makes up the third “leg” of this three phase, 208 volt transformer output.

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transformer theory

4 The common voltages that exist in the majority of large, commercial and industrial buildings in the United States are 277/480v, and 120/208v, (60hrz, or cycles per second). In parts of Canada and some European countries, the common voltage relationship is 220/380v, (50hrz). In each case, the mathematical relationship between voltages is the same; the larger number is 1.73 times the smaller number. This relationship is a math function derived from the fact that the waveforms are 120 electrical degrees apart. In the following diagram, the 120/208 could be replaced with 277/480, or 220/380. The change in frequency from 60hrz to 50hrz, simply changes the time it takes for each cycle of 360 electrical degrees to occur.

B phase to C phase voltage waveform

1 cycle = 360 electrical degrees

A phase to B phase voltage waveform

C phase to neutral voltage waveform B phase to neutral voltage waveform A phase to neutral voltage waveform A phase to C phase voltage waveform

120v 208v 208v 120v 120v 208v

At 60hrz, voltage changes direction 120 a second, and at 50hrz, it changes 100 times a second. This means that the magnetic field around the conductors of these AC circuits is constantly and rapidly changing. The higher the current the stronger the magnetic field. This constant change in magnetic flux consumes power and produces heat in what is called hysteresis loss. When the current and resulting magnetic fields are strong enough, conductors of other systems in close proximity, such as voice and data transfer circuits, can experience induced voltages that can cause errors and electrical noise. Motors, lighting ballasts, and switching power supplies, (typical to computer equipment), all produce electrical characteristics that can distort the AC waveform. Electrical circuits and devices are always logical, but sometimes they can be unpredictable, and therefore dangerous, even to qualified electricians. The best tools are knowledge and understanding.

Whether troubleshooting electrical problems, or making a new installation, Safety should be the number one concern. The right tools and test instruments, and the knowledge to complete the task, are the ingredients for success. There are countless sources of information that are available at little or no cost. Safeguard yourself and everyone that will use the electrical system you install, by being properly equipped before you begin an electrical project.

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transformer theory