10.12-10.14 - Resistance and circuit rules
Use resistance to control current, calculate with V = IR and explain why series and parallel arrangements change total resistance differently.
Resistance and current control
Resistance describes how strongly a component opposes the flow of charge. At a fixed potential difference, a larger resistance gives a smaller current, while a smaller resistance gives a larger current. This is a change in how much charge passes each second, not a claim that current is a substance moving more slowly.
A variable resistor lets a person change resistance in a circuit. Moving its slider or turning its control changes the length of resistive material included in the conducting route. When it is connected in series with another component:
- increasing the variable resistance increases the circuit's resistance and decreases the current;
- decreasing the variable resistance decreases the circuit's resistance and increases the current.
The control does not adjust itself like a sensor. The user deliberately sets it to change or limit the current.
Potential difference , current and resistance are connected by:
- is potential difference in volts, V
- is current in amperes, A
- is resistance in ohms,
This relationship is included in the supplied equation support; practise choosing it, using consistent units and rearranging it.
For a component, the potential difference must be measured across it and the current must be the current through it. The resistance can then be found by rearranging:
Worked example
A resistor has a potential difference of across it and a current of through it. Calculate its resistance.
Convert the current to amperes before substitution:
Then rearrange and substitute:
The result is reported to two significant figures, matching the potential difference. A sense-check using gives , so the value is consistent.
At the same , doubling the resistance from to changes the current from to . The potential difference is fixed, so greater resistance means less charge passes per second.
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