GCSE · Physics · AQA · Spec 8463
Thermistors and LDRs
Two tiny components that let circuits react to the world around them.
What you need to know
- A thermistor's resistance DECREASES as temperature INCREASES.
- An LDR's resistance DECREASES as light intensity INCREASES.
- Both are non-ohmic components — their resistance changes with conditions.
- The equation V = I R links potential difference, current and resistance for both components.
The big picture
A thermistor is a resistor whose resistance falls as temperature rises — useful in thermostats and temperature-sensing circuits. An LDR (light-dependent resistor) works the same way with light: its resistance falls as light intensity increases, making it ideal for automatic lighting. Both are non-ohmic components, meaning they don't obey Ohm's law, but the relationship between potential difference, current and resistance still follows V = I R for any fixed condition. Understanding how their resistance changes — and in which direction — is the key idea examiners test.
TONIGHT'S REVISION
Thermistors and LDRs
How resistance responds to temperature and light — and why circuits use that.
Physics · Electric circuits
Thermistor and LDR in a Circuit
Explore how changing conditions alter resistance and current
Two lamps · 6 V supply
Dashed line = current flow
Voltage
6 V
Total R
Resistance falls from ~2000 Ω (cold) to ~200 Ω (hot)
Current
Current increases as resistance drops
Brightness
Component 'opens up' to more current — analogy: lamp gets brighter
Thermistor — temperature rises. As temperature increases, the thermistor's resistance decreases. With the same supply voltage, a lower resistance means a higher current flows through the circuit — V = I R rearranged as I = V ÷ R.
Stop and Think
Read carefully — both sensors are involved. Commit to your answer before revealing.
A street light uses an LDR to switch on automatically. Which statement correctly describes what happens at dusk as light intensity falls?
How a Thermistor Controls a Thermostat
Follow one molecule of 'decision' through the circuit — each stage explains WHY the next happens.
Thermistors and LDRs
Reason it through
Why does more light falling on an LDR allow more current to flow in the circuit?
First link · your turn
What does increasing light intensity do to the LDR's internal structure?
Relationship matrix
Tap any cell to reveal it. Tap a column header to read one property down every item.
Each cell hides a short answer and the reason behind it. Predict before you tap.
AQA 8463 — Paper 1
AQA Exam Answer: Thermistors and LDRs
Does your answer hit the mark-scheme phrases? Tap to check.
Question
Explain how an LDR could be used to switch a light on automatically when it gets dark. [3 marks]
Student answer
As light intensity decreases, the resistance of the LDR increases. This causes the current in the circuit to decrease. The decrease in current is detected and used to switch the light on.
Equations you need
Taken directly from the exam-board specification.
V = potential difference (V) · I = current (A) · R = resistance (Ω)
Learn it — you must recall this in the exam
Key points
Worked example
Problem
A thermistor in a warm room has a resistance of 500 Ω. The potential difference across it is 3 V. Calculate the current through the thermistor.
Memory hook
Think 'MORE energy in, LESS resistance out' — more heat into a thermistor, more light onto an LDR: resistance falls both times. Same rule, two different stimuli.
★ Exam tip
AQA questions often ask you to 'explain how the circuit responds' to a change in temperature or light. Always state the two-step chain: stimulus increases → resistance decreases → current increases (for a fixed supply voltage). One mark goes on each link in that chain.
⚠ Watch out
Thinking resistance INCREASES when temperature or light increases — it is the opposite: both thermistors and LDRs DECREASE in resistance as their stimulus goes up.
Check yourself
Without looking: in which direction does an LDR's resistance change when a cloud passes over it, blocking the light?
Flashcards
(23)What happens to a thermistor's resistance as temperature increases?
What does LDR stand for?
What happens to an LDR's resistance as light intensity increases?
Name one application of a thermistor.
Name one application of an LDR.
Are thermistors ohmic or non-ohmic components?
Write the equation linking potential difference, current and resistance.
What are the units of resistance?
A thermistor is in a circuit with a fixed supply. The temperature rises. What happens to the current?
A thermistor has resistance 2000 Ω and 6 V across it. What is the current?
An LDR is in a circuit. A cloud blocks the light. What happens to the LDR's resistance?
What does 'non-ohmic' mean?
In which direction does a thermistor's resistance change when it cools down?
An LDR has 12 V across it and carries a current of 0.04 A. What is its resistance?
Give the stimulus and the effect for a thermistor in one sentence.
Give the stimulus and the effect for an LDR in one sentence.
Why would an LDR be used in an automatic security light?
Does V = I R apply to non-ohmic components?
A thermistor at low temperature has high resistance. What does that mean for current in the circuit (fixed voltage)?
What is the key difference between an ohmic resistor and a thermistor?
On which AQA paper are thermistors and LDRs assessed?
A thermistor reads 400 Ω at 20 °C and 100 Ω at 60 °C. Which temperature allows more current to flow for the same voltage?
Name the two variables that affect the resistance of an LDR and a thermistor respectively.
Tap any card to flip it, or use Study as deck to go through them one at a time. In the full lesson these run as a spaced-repetition deck — you rate each card Hard, Good or Easy and the tricky ones keep coming back until they stick.
Learn Thermistors and LDRs properly — interactive practice, marked questions and flashcards.
Start this lesson freeMore AQA GCSE Physics topics
- Acceleration (a = Δv/t)
- Current, resistance and potential difference (V = I R)
- Density of materials (ρ = m/V)
- Distance and displacement
- Distance–time graphs
- Efficiency
- Energy stores and systems
- Gravitational potential energy (Ep = m g h)
- Kinetic energy calculation (Ek = 1/2 m v^2)
- Newton's First Law
- Newton's Second Law (F = m a)
- Power (P = E/t and P = W/t)
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