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2.1.3Current, resistance and potential difference

AQA GCSE Physics (8463), Higher tier · Electricity › Current, potential difference and resistance

Practise Current, resistance and potential difference. 20 exam-style questions plus unlimited generated ones on this subtopic, at up to four difficulty levels, with full mark schemes and a progress tracker. Free, no account needed.

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Required practical: Resistance (method, variables and exam tips)

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Write down the equation that links current (I), potential difference (V) and resistance (R).
V = I R
A current of 0.20 A flows through a component of resistance 25 Ω.
Calculate the potential difference across the component.
Use the equation:
potential difference = current × resistance
5.0 V

Sample questions

Written for this site in the style of AQA exam questions. They are not taken from real past papers.

Question 1Easy4 marks
A resistor is connected to a battery.
(a) What is the unit of resistance?
Tick (✓) one box.[1]
  • ampere
  • ohm
  • volt
  • watt
(b) The current in the resistor is 0.50 A. The resistance of the resistor is 12 Ω.
Calculate the potential difference across the resistor.
Use the equation:
potential difference = current × resistance[2]
(c) The resistor is replaced with a resistor that has a greater resistance. The potential difference across it stays the same.
What happens to the current in the resistor?
Tick (✓) one box.[1]
  • It decreases.
  • It increases.
  • It stays the same.
Show the answer and mark scheme
(a) Answer: ohm
(b) Answer: 6.0 V
  • V = 0.50 × 12
  • V = 6.0 (V)
(c) Answer: It decreases.
Question 2Medium7 marks
Electrical components have resistance.
(a) Write down the equation that links current (I), potential difference (V) and resistance (R).[1]
(b) The potential difference across the heating element of a kettle is 230 V. The current in the element is 4.6 A.
Calculate the resistance of the heating element.[3]
(c) The current in a 150 Ω resistor is 20 mA.
Calculate the potential difference across the resistor.[3]
Show the answer and mark scheme
(a) Answer: V = I R
  • V = I × R / potential difference = current × resistance
(b) Answer: 50 Ω
  • 230 = 4.6 × R
  • R = 230 ÷ 4.6
  • R = 50 (Ω)
(c) Answer: 3.0 V
  • I = 0.020 A
  • V = 0.020 × 150
  • V = 3.0 (V)
Question 3Hard7 marks
A heating element is made from a wire that has a resistance of 0.80 Ω for each metre of its length.
The element is connected to a 12 V power supply.
(a) The current in the element must be 1.5 A.
Calculate the length of wire needed.[3]
(b) The wire is cut into two equal halves. One half is connected to the 12 V supply.
Calculate the current in this half of the wire.[2]
(c) The current in the element decreases slightly in the first few seconds after it is switched on.
Explain why.[2]
Show the answer and mark scheme
(a) Answer: 10 m
  • 12 = 1.5 × R
  • R = 8.0 (Ω)
  • length = 8.0 ÷ 0.80 = 10 (m)
(b) Answer: 3.0 A
  • R = 4.0 (Ω)
  • I = 12 ÷ 4.0 = 3.0 (A)
(c) Answer: The wire gets hotter, so its resistance increases; with the same potential difference, the current decreases.
  • the wire gets hotter / temperature increases, so its resistance increases
  • (so) for the same potential difference the current is smaller

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