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A brief explanation on how the amperage of a device is calculated.<br />

Resistive Load<br />

• Resistive loads are typically those in which electricity produces heat or light, or both, rather<br />

than movement. Typical examples of resistive loads include incandescent light bulbs and<br />

immersion heaters.<br />

Inductive Load<br />

• Inductive loads are loads from electrical devices in which electricity circulates through<br />

wound or coiled wire. Typical examples of inductive loads include motors, relays, solenoids<br />

and transformers. The rule of thumb is if the load has movement it is generally inductive.<br />

The power used by a resistive load can be calculated with the formula P = V x I, where P represents<br />

power, measured in watts, V represents voltage, measured in volts, and I represents current,<br />

measured in amperes, according to Ohm’s Law.<br />

Example 1:<br />

If we take an electric kettle running on 240 volts single phase at 12.5 amperes we get 3000 watts<br />

V x I = P 240 x 12.5 = 3000<br />

However, the power of an inductive load cannot be calculated in the same way because an inductive<br />

load returns some of the energy used back to the source. A resistive load uses 100 percent of its<br />

power to produce work, whereas an inductive load uses some power to operate—in the case of an<br />

electric motor, to magnetize the core—and the remainder to produce work.<br />

We have a 1.1 Kilowatt 3 phase 4 pole electric motor running on a 415 volt 3 phase power supply<br />

Kw x 1000<br />

1100 Watts<br />

√3 x V x pf 1.73 x 415 x 0.65<br />

= 2.357 Amperes, this is rounded up to 2.40 A<br />

√3 = the square root of 3<br />

(V = Voltage) 415 is the line to line voltage, the voltage between two of the three phases L1 & L2<br />

(pf =Power Factor)<br />

Ohm's law states that the current through a conductor between two points is directly proportional<br />

to the potential difference across the two points. Introducing the constant of proportionality,<br />

the resistance one arrives at the usual mathematical equation that describes this relationship:<br />

In circuit analysis, three equivalent expressions of Ohm's law are used interchangeably:

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