A student heated water in an electric kettle - AQA - GCSE Physics - Question 7 - 2020 - Paper 1
Question 7
A student heated water in an electric kettle.
Water has a high specific heat capacity.
Complete the sentence.
Choose answers from the box.
The specific heat capa... show full transcript
Worked Solution & Example Answer:A student heated water in an electric kettle - AQA - GCSE Physics - Question 7 - 2020 - Paper 1
Step 1
Complete the sentence.
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Answer
The specific heat capacity of a substance is the energy needed to raise the temperature of 1 kg of the substance by 1 °C.
Step 2
What is the correct symbol for a thermistor?
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Answer
The correct symbol for a thermistor is the one that looks like a rectangle with a line inside it. (Please refer to the image for clarity.)
Step 3
Calculate the power of the heating element.
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Answer
Using the formula for power:
P=I2imesR
Where:
I (current) = 12 A
R (resistance) = 15 Ω
Calculating gives:
P=122imes15=144imes15=2160extW
Step 4
What is the reason for this?
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Answer
The correct reason is that the heating element in the kettle takes time to heat up.
Step 5
Describe a method the student could have used to obtain the results shown in Figure 10.
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Answer
To obtain the results shown in Figure 10, the student could:
Measure the mass of water using a balance or measure the volume using a measuring cylinder.
Record the initial temperature of the water.
Pour the measured water into the kettle.
Place a thermometer in the water to monitor the temperature.
Switch the kettle on and begin timing.
Record the temperature at regular intervals, e.g., every 5 seconds.
Step 6
Calculate the energy transferred to the water.
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Answer
To calculate the energy transferred:
Using the specific heat formula:
E=mcΔT
Where:
m (mass of water) = 0.50 kg
c (specific heat capacity of water) = 4200 J/kg°C
ΔT (temperature change) = 100°C - 20°C = 80°C
Calculating gives:
E=0.50imes4200imes80=168000extJ
Step 7
Calculate the energy transferred to change the water to steam.
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Answer
Calculate the energy transferred using the formula for latent heat: