10 (a) Figure 18 shows identical filament lamps connected together to a 12V power supply - Edexcel - GCSE Physics - Question 10 - 2018 - Paper 1
Question 10
10 (a) Figure 18 shows identical filament lamps connected together to a 12V power supply.
(i) Calculate the potential difference across each lamp.
(ii) The power o... show full transcript
Worked Solution & Example Answer:10 (a) Figure 18 shows identical filament lamps connected together to a 12V power supply - Edexcel - GCSE Physics - Question 10 - 2018 - Paper 1
Step 1
Calculate the potential difference across each lamp.
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Answer
Since the lamps are identical and connected in series to a 12V power supply, the potential difference across each lamp can be calculated by dividing the total voltage by the number of lamps.
If there are 8 lamps:
Vlamp=812V=1.5V
Thus, the potential difference across each lamp is 1.5V.
Step 2
Calculate the resistance of each lamp.
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Answer
To find the resistance of each lamp, we can use the power formula:
P=RV2
Rearranging the formula gives:
R=PV2
Substituting the known values:
R=0.75W(1.5V)2=0.752.25=3Ω
Thus, the resistance of each lamp is 3Ω.
Step 3
Explain, with the aid of a circuit diagram, the method a student could use to investigate how the resistance of a single lamp changes with the potential difference across the lamp.
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Answer
To investigate how resistance changes with potential difference, the student can set up a circuit as follows:
Circuit Components:
Connect a single filament lamp in series with a variable resistor (rheostat) and an ammeter.
Connect a voltmeter across the lamp to measure the potential difference.
Include a power supply.
Method:
Start with the variable resistor set to its maximum value to limit current flowing through the lamp.
Measure the current using the ammeter and the potential difference using the voltmeter.
Gradually decrease the resistance and repeat the measurements of current and voltage.
Calculate resistance at each step using Ohm's law:
R=IV
Record the data and create a graph of resistance against potential difference.