Potential dividersEdexcel International A Level Physics: Flashcards
What these 12 flashcards ask
- What is a potential divider?
- Give the potential divider equation.
- Why is the p.d. shared in proportion to resistance?
- How do you find an unknown resistor in a divider?
- Why must the output voltmeter have a very high resistance?
- How does the resistance of an NTC thermistor change with temperature?
- How does the resistance of an LDR change with light intensity?
- A thermistor is in series with a fixed resistor; the output is across the fixed resistor. What happens as it heats?
- What happens to the output if it is taken across the thermistor instead?
- What happens to Vout if the lower resistor of a divider is increased?
- The p.d.s across the resistors in a divider must add to what?
- In dim light an LDR's resistance is large. How does that affect a divider with the output across the LDR?
Exam questions on Potential dividers
- A 9.0 V supply of negligible internal resistance is connected across a 2.0 kΩ resistor in series with a 4.0 kΩ resistor. A voltmeter of very high resistance measures the output p.d. across the 4.0 kΩ resistor.Calculate the current in the resistors and the power dissipated in the 4.0 kΩ resistor.2 marks
- A light-meter circuit has a 6.0 V supply of negligible internal resistance, a light-dependent resistor (LDR) and a 10 kΩ fixed resistor, all in series. The output p.d. is measured across the fixed resistor with a voltmeter of very high resistance. In bright light the LDR has a resistance of 2.0 kΩ; in dim light its resistance is 40 kΩ.Calculate the p.d. across the LDR in dim light.2 marks
- A temperature-sensing circuit has an NTC thermistor in series with a 4.0 kΩ fixed resistor across a 5.0 V supply of negligible internal resistance. The output p.d. is taken across the fixed resistor. At 20 °C the resistance of the thermistor is 12 kΩ and at 60 °C it is 1.0 kΩ.Calculate the output p.d. of the circuit at 20 °C.3 marks
Written by the Exaim team, led by Shaun Daswani (Head of Upper Secondary, Improve ME Institute; MSc Financial Mathematics, Imperial College London; BSc, UCL) and Jason Daswani (operational lead, Improve ME Institute; LSE).