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An I-V characteristic is a graph of current I against potential difference V for a particular component. It is the electrical "fingerprint" of a device — look at the shape of the curve and you can tell whether you are dealing with a resistor, a lamp, a diode or a thermistor.
This lesson is a major OCR H556 required topic (Module 4.2.2, f–g) and appears on every exam paper. You must be able to:
To measure an I-V characteristic you need a variable pd across the component and a way to measure both V and I. A typical circuit uses a potential divider (Lesson 12) to provide smoothly variable voltage from zero up to the supply. An ammeter measures I in series with the component; a voltmeter measures V in parallel with it.
flowchart LR
B[Battery] --> S[Slider] --> DUT[Component]
A((Ammeter)) --> DUT
DUT --> B
DUT -.- V1((Voltmeter))
The variable pd is swept from a negative value through zero to a positive value to reveal any asymmetry in the device's behaviour. For each setting of the slider, you record a pair (V, I). Then you plot I (vertical) against V (horizontal).
Exam Tip: OCR often asks you to describe an experiment to measure the I-V characteristic of a component. A full answer must mention a potential divider (not a rheostat, which cannot go to zero), an ammeter in series, a voltmeter in parallel, reversing the supply to get negative V, and taking repeat readings.
OCR H556 requires you to know the characteristics of:
We will look at each in turn.
flowchart LR
O[Origin] -->|straight line| P[Positive region]
O -->|same slope| N[Negative region]
The I-V graph is a straight line through the origin, with the same slope in both positive and negative V regions. The gradient is 1/R, so R is constant. This is the hallmark of an ohmic conductor.
| Feature | Interpretation |
|---|---|
| Straight line | I ∝ V |
| Through origin | No offset; I = 0 at V = 0 |
| Same gradient both sides | Symmetric — direction of current doesn't matter |
| Constant gradient | R independent of V |
The filament lamp's characteristic is S-shaped (also called a "lazy S" or "flattened S"). At very low voltages the filament is near room temperature, and the wire behaves almost ohmically — the I-V curve starts off as an approximately straight line near the origin. As V increases, the filament heats up (possibly to over 2000 °C in a car headlamp), the ions of the tungsten lattice vibrate more violently, and electron scattering increases. The resistance rises.
Hence for the same ΔV, you get a smaller ΔI at higher voltages. The curve flattens.
The symmetry point is the origin — reversing the current direction does not change the filament's physics, so the curve is rotationally symmetric about the origin (odd symmetry).
| V (V) | I (A) (typical 12 V bulb) |
|---|---|
| 0 | 0 |
| 1 | 0.45 |
| 3 | 0.95 |
| 6 | 1.35 |
| 9 | 1.65 |
| 12 | 1.90 |
Notice the current roughly doubles between 0 and 1 V, but only increases by ~30% from 6 to 12 V.
Exam Tip: The canonical OCR answer: "As current increases, the filament temperature rises, so the lattice ions vibrate more and scatter electrons more frequently. This reduces the mean drift velocity, so the resistance increases and the I-V graph curves over."
A diode is a non-linear, asymmetric device. It is designed to allow current to flow easily in one direction (forward bias) and almost not at all in the reverse direction (reverse bias).
Features of the diode characteristic:
| Region | Approximate behaviour |
|---|---|
| V < 0 | I ≈ 0 (tiny leakage) |
| 0 < V < 0.6 | I ≈ 0 (exponentially small) |
| V > 0.6 | I rises very rapidly |
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