- Voltage across the plates
- 12V
- Gap between the plates
- 0.01m
1,200.000V/m
Open with these values1,200.000V/m
Result: 1,200.000 V/mBetween two parallel plates the field is the voltage divided by the gap: 12 V across 1 cm is 1200 V/m. Enter the gap in metres — a millimetre is 0.001. Volts per metre and newtons per coulomb are the same unit written two ways.
1,200.000V/m
Open with these values4,600.000V/m
Open with these values750.000V/m
Open with these valuesE = V ÷ d
| Voltage, gap | What it is | Field |
|---|---|---|
| 1.5, 0.002 | An AA cell across a 2 mm gap | 750 |
| 9, 0.003 | A 9 V block across 3 mm | 3000 |
| 12, 0.01 | 12 V across one centimetre | 1200 |
| 100, 0.25 | 100 V, but a quarter of a metre apart | 400 |
| 230, 0.05 | Mains voltage across 5 cm | 4600 |
| 5000, 0.1 | 5 kV across 10 cm | 50000 |
Divide the voltage across the plates by the distance between them: E = V ÷ d. Volts and metres give volts per metre, so 12 V across a 0.01 m gap is 1200 V/m.
It is the force a positive unit charge would feel at a point in space. Between two flat parallel plates held at a fixed voltage the field is uniform — the same strength everywhere except near the edges.
Volts per metre, which is identical to newtons per coulomb. Enter volts and metres and no conversion is needed; millimetres and centimetres must be turned into metres first.
At a fixed voltage the field is inversely proportional to the gap. Halving the gap doubles the field, which is why thin capacitor gaps produce very strong fields from modest voltages.
No. E = V ÷ d describes the uniform field between parallel plates only. The field around a point charge falls off with the square of the distance and follows Coulomb's law instead.
Information, not professional advice.
Diese Seite gibt es auch auf Deutsch.
Zu Deutsch wechseln