AQA GCSE Physics Physics Paper 1 (Higher), June 2022: Question 2
10 marks · Standard Demand difficulty · Extended Answer
Describe a method to determine the density of an irregular rock, calculate its maximum and minimum density values from an uncertainty range, identify the rock type using a density table, and explain why repeating measurements improves accuracy.
Practise this questionQuestion
Question text
02 Figure 2 shows a rock found by a student on a beach.
To help identify the type of rock, the student took measurements to determine
its density.
Figure 2
02.1 Describe a method the student could use to determine the density of the rock.
[6 marks]
The student determined the density of the rock to be 2.55 ± 0.10 g/cm3.
02.2 What are the maximum and minimum values for the density of the rock?
*04* [1 mark]
Maximum density = g/cm3
Minimum density = g/cm3
02.3 Table 1 gives the density of five different types of rock.
Table 1
Type of rock Density in g/cm3
Basalt 2.90 ± 0.10
Chalk 2.35 ± 0.15
Flint 2.60 ± 0.10
Sandstone 2.20 ± 0.20
Slate 2.90 ± 0.20
Which two types of rock in Table 1 could be the type of rock the student had?
[1 mark]
Tick ( ) one box.
Basalt or chalk
Chalk or flint
Flint or sandstone
Sandstone or slate 6
02.4 The student only took one set of measurements to determine the density of the rock.
Explain why taking the measurements more than once may improve the accuracy of
the density value.
[2 marks]
Mark scheme
Show the mark scheme
AO /
Question Answers Mark
Spec. Ref.
02.1 Level 3: The method would lead to the production of a valid 5–6 AO1
outcome. All key steps are identified and logically sequenced. 4.3.1.1
RPA5
Level 2: The method would not necessarily lead to a valid 3–4
outcome. Most steps are identified, but the method is not fully
logically sequenced.
Level 1: The method would not lead to a valid outcome. Some 1–2
relevant steps are identified, but links are not made clear.
No relevant content 0
Indicative content:
• measure mass using a balance / scales
• part fill a measuring cylinder with water and measure initial
volume
• place rock in water and measure final volume
• volume of rock = final volume − initial volume
• fill a displacement / eureka can with water level with spout
• place rock in water and collect displaced water
• measuring cylinder used to determine volume of displaced water
• volume of rock = volume of displaced water
•
• use mass and volume to calculate density
mass
● use of: density =
volume
AO /
Question Answers Extra information Mark
Spec. Ref.
02.2 maximum density = 2.65 (g/cm3) both required 1 AO3
4.3.1.1
minimum density = 2.45 (g/cm3) RPA5
– HYSICS – –
AO /
Spec. Ref.
02.3 chalk or flint 1 AO3 9
4.3.1.1
RPA5
AO /
Spec. Ref.
02.4 a mean can be calculated 1 AO3
4.3.1.1
which reduces the effect of allow anomalies can be 1 RPA5
random errors identified / removed
– HYSICS – –
Total Question 2 10
Question 3
How to answer it
Determining the Density of an Irregular Object
What this question tests
This question assesses your knowledge of Required Practical 5 (density of irregular objects), the ability to interpret measurement uncertainties, compare experimental data against standard reference tables, and understand how repeated measurements improve accuracy and reduce random errors.
Part (02.1): Describing the Method
Describe a method the student could use to determine the density of the rock. [6 marks]
💡 Key Knowledge (Required Practical)
- Mass: Measure mass using a digital balance / scales.
- Volume (Method A): Part-fill a measuring cylinder with water, record initial volume, submerge the rock, record final volume. Volume equals final minus initial.
- Volume (Method B): Fill a displacement (Eureka) can until water drips from the spout, place a measuring cylinder underneath, submerge the rock, and measure the displaced water volume.
- Calculation: Use the formula density = mass ÷ volume .
🧠 Exam Technique (6-Mark Level of Response)
- To hit Level 3 (5–6 marks), your answer must be a logical, step-by-step procedure that would successfully yield a valid density value.
- Write in full, continuous prose or clear numbered steps. Do not miss out the crucial step of calculating density at the end!
❌ Common Errors & Examiner Commentary
Students often lose marks by forgetting to explain how to find the volume of an irregular object (e.g., just saying "put it in a measuring cylinder" without mentioning water levels). Another frequent error is measuring water level wrongly by reading the top of the meniscus instead of the bottom.
Part (02.2): Uncertainty Calculations
What are the maximum and minimum values for the density of the rock? [1 mark]
Given measured density: 2.55 ± 0.10 g/cm³
✅ Correct Answers
- Maximum density = 2.65 g/cm³
- Minimum density = 2.45 g/cm³
📐 Calculation Steps
- Maximum: Add the uncertainty to the measured value ( 2.55 + 0.10 = 2.65 ).
- Minimum: Subtract the uncertainty from the measured value ( 2.55 - 0.10 = 2.45 ).
Part (02.3): Identifying the Rock
Which two types of rock in Table 1 could be the type of rock the student had? Tick one box. [1 mark]
✅ Correct Answer
Chalk or flint (Tick the second box)
❌ Common Errors
Guessing based on the nominal table values alone without factoring in the ± tolerances provided in Table 1.
Part (02.4): Improving Accuracy
Explain why taking the measurements more than once may improve the accuracy of the density value. [2 marks]
✅ Correct Answers (Mark Scheme)
- A mean can be calculated ( 1 mark )
- ...which reduces the effect of random errors / allows anomalies to be identified and removed ( 1 mark )
🧠 Examiner Commentary
Top-level responses explicitly linked repetition to calculating a mean and explaining the consequence (minimising random variation). Vague statements like "to make it more accurate" without explaining *how* repetition helps will not score the second mark.
Topics
Physics · Required Practicals · P3: Particle Model of Matter · Required Practicals
Question and mark scheme from the AQA GCSE Physics examination, Physics Paper 1 (Higher), June 2022. QuestionVault is an independent revision resource; questions remain the copyright of the awarding body.