Characteristics: These represent the specific relationship between the current () flowing through an electrical component and the potential difference () applied across it.
Ohmic Conductors: Components that maintain a constant resistance regardless of the voltage applied, resulting in a linear relationship at a constant temperature.
Non-Ohmic Conductors: Components where resistance changes as the current or voltage varies, often due to physical changes like temperature increases or semiconductor properties.
Resistance (): Defined by the ratio of potential difference to current (), resistance is the opposition to the flow of charge within the component.
| Component | Graph Shape | Resistance Behavior |
|---|---|---|
| Fixed Resistor | Straight line through origin | Constant resistance (Ohmic) |
| Filament Lamp | S-shaped curve | Resistance increases with temperature |
| Diode | Zero current until threshold, then steep rise | Very high resistance in reverse; low in forward |
| Thermistor | Curved (increasing gradient) | Resistance decreases as temperature increases |
Gradient Interpretation: On an graph, the gradient is equal to . A decreasing gradient indicates an increasing resistance, while a constant gradient indicates constant resistance.
Origin Check: Always ensure the graph passes through the origin ; if it does not, it may indicate a systematic 'zero error' in the measuring instruments.
Symmetry Analysis: Note that while resistors and lamps show symmetrical behavior for negative voltages, diodes are highly asymmetrical, showing almost zero current in the negative (reverse bias) region.
Unit Consistency: Verify that current is in Amperes (A) and potential difference is in Volts (V) before calculating resistance to avoid power-of-ten errors.
Ammeter vs. Voltmeter Placement: A common error is placing the voltmeter in series or the ammeter in parallel; remember that ammeters must have low resistance to not affect the circuit, while voltmeters must have high resistance.
Resistance vs. Gradient: Students often mistake the gradient for resistance. For non-linear graphs, the resistance at a point is at that point, not the tangent gradient at that point.
Ignoring Internal Resistance: In real experiments, the power supply and meters have internal resistance that can cause measured values to deviate slightly from theoretical predictions.