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Rather than shutting off the circuit to measure resistance, a technician ie an ET, can determine R using the above variation of Ohm's Law. Now, if you know voltage (E) and resistance (R) and want to know current (I), Divide (E) by (R) (see the equation above).

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e = I (r + R) Where, e = EMF i.e. electromotive force (Volts), I = current (A), R = Load resistance, and r is the internal resistance of cell measured in ohms. On rearranging the above equation we get; e = IR + Ir or, e = V + Ir. In the above equation, V is the potential difference (terminal) across the cell when the current (I) is flowing.

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R. Electric Energy. The electric energy delivered by an electric current is the product of its power and time over which it flows — and therefore the product of…. voltage. current. time. E = Pt = VIt. This equation can also be combined with Ohm's law to produce variations. E = VIt = I2Rt =.

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In a circuit in which the potential difference, or voltage, is constant, the current may be decreased by adding more resistance or increased by removing some resistance. Ohm's law may also be expressed in terms of the electromotive force, or voltage, E, of the source of electric energy, such as a battery. For example, I = E/R.

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If you know voltage (E) and current (I) and want to know resistance (R), X-out the R in the pyramid and calculate the remaining equation (see the first, or far left, pyramid above). Note: Resistance cannot be measured in an operating circuit, so Ohm's Law is especially useful when it needs to be calculated. Rather than shutting off the circuit.

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where I is the current through the conductor, V is the voltage measured across the conductor and R is the resistance of the conductor. More specifically, Ohm's law states that the R in this relation is constant, independent of the current. If the resistance is not constant, the previous equation cannot be called Ohm's law, but it can still be used as a definition of static/DC resistance.

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