Definitions:
Mathematical Relationship:
$$ G = \frac{1}{R} $$ where:
Differences Between Conductance and Resistance:
1. Definition and Meaning
| Resistance | Conductance |
|---|---|
| Resistance is the opposition to the flow of electric current. | Conductance is the ease or ability of a material to allow electric current to flow. |
| It indicates how difficult it is for current to pass through a conductor. | It indicates how easy it is for current to pass through a conductor. |
| Higher resistance means less current flow for a given voltage. | Higher conductance means more current flow for a given voltage. |
2. Unit of Measurement
| Resistance | Conductance |
|---|---|
| SI unit: Ohm ($\Omega$) | SI unit: Siemens ($S$) |
| Named after German physicist Georg Simon Ohm. | Formerly known as "mho" (ohm spelled backwards). |
| Symbol: $\Omega$ | Symbol: $S$ or $\mho$ (inverted omega) |
3. Formula
| Resistance | Conductance |
|---|---|
| $R = \frac{V}{I}$ (Ohm’s Law: Resistance = Voltage / Current) | $G = \frac{I}{V}$ (Conductance = Current / Voltage) |
| $R = \rho \frac{L}{A}$ | $G = \sigma \frac{A}{L}$ |