AQA GCSE Combined Science: Trilogy Physics Paper 1 (Foundation), June 2025: Question 3
10 marks · Low Demand difficulty · Short Answer
Analyze the energy transfers during a vertical box jump, calculate kinetic and gravitational potential energy, and explain the effects of changing the jump height.
Practise this questionQuestion
Question text
03 A person performs a ‘vertical box jump’.
Figure 4 shows five different stages, A, B, C, D and E, of the jump.
Figure 4
03.1 Complete the sentences.
Choose answers from the box.
[2 marks]
A B C D E
The person has the least gravitational potential energy at stage .
The person has the greatest kinetic energy at stage13 .
03.2 The person in Figure 4 has a mass of 60 kg.
The person leaves the ground with a speed of 5.5 m/s.
Calculate the kinetic energy of the person.
Use the equation:
kinetic energy = 0.5 × mass × (speed)2
[2 marks]
Kinetic energy = J
03.3 The person has a mass of 60 kg.
The height of the jump is 1.5 m.
gravitational field strength = 9.8 N/kg
Calculate the gravitational potential energy of the person at a height of 1.5 m.
Use the equation:
gravitational potential energy = mass × gravitational field strength × height
[2 marks]
Gravitational potential energy =14 J
03.4 The person jumps onto a box higher than the one in Figure 4, on page 12.
To jump onto a higher box, the person’s speed when leaving the ground is different.
Explain how the speed is different when jumping onto a higher box.
You should answer in terms of gravitational potential energy and kinetic energy.
[3 marks]
03.5 Suggest one reason why a person is more likely to be injured when falling off a
higher box.
[1 mark]
Mark scheme
Show the mark scheme
Question 3
AO /
Question Answers Extra information Mark
Spec. Ref.
03.1 must be in this order
A 1 AO2
B 1 AO3
6.1.1.1
6.1.1.2
AO /
Spec. Ref.
03.2 E = 0.5 × 60 × 5.52 1 AO2
k
6.1.1.2
Ek = 907.5 (J) allow 908 (J) or 910 (J)
AO /
Spec. Ref.
03.3 Ep = 60 × 9.8 × 1.5 1 AO2
6.1.1.2
Ep = 882 (J) allow 880 (J) 1
AO /
Spec. Ref.
03.4 gravitational potential energy 1 AO1
(on the box) is greater 6.1.1.2
so the kinetic energy (leaving 1
the ground) is greater
(so must leave the ground at a) 1
greater speed – – 8464/P/1F –
AO /
Spec. Ref.
03.5 greater velocity / speed (when 1 AO3
hitting the ground) 6.1.1.2
or 11
greater force (exerted by the
ground)
Total Question 3 10
How to answer it
Energy Changes in a Vertical Box Jump
📋 What this question tests
This question assesses your ability to identify energy stores (gravitational potential energy and kinetic energy) during motion, calculate values using standard energy equations, and explain multi-step energy transfers when moving to a higher level.
Identifying Energy Stores Across Stages
Matching motion stages (A to E) to kinetic and gravitational potential energy
✅ Correct Answer
- Least gravitational potential energy at stage: A
- Greatest kinetic energy at stage: B
💡 Key Knowledge
- Gravitational Potential Energy (GPE): Depends on vertical height ( Ep = m × g × h ). Stage A is when the person crouches lowest to the ground.
- Kinetic Energy (KE): Depends on speed ( Ek = ½ × m × v² ). Stage B is just as they leave the floor at maximum takeoff speed.
❌ Common Errors
- Choosing C or D for greatest KE: at the peak of the jump, vertical velocity momentarily drops towards zero.
- Thinking stage B has the least GPE because their feet are still on the ground—their centre of mass is already higher than in stage A.
Calculating Kinetic Energy
Using mass and takeoff velocity
📐 Step-by-Step Calculation
Mass ( m ) = 60 kg
Speed ( v ) = 5.5 m/s
Ek = 0.5 × 60 × (5.5)²
Ek = 30 × 30.25 = 907.5 J
🧠 Exam Technique
- BODMAS/Order of Operations: Always square the speed first before multiplying by 0.5 and mass:
(5.5)² = 30.25 . - Write down the full substitution step clearly. Even if you make a calculation error on your calculator, you will still secure 1 method mark!
❌ Common Calculation Traps
- Forgetting to square the speed: 0.5 × 60 × 5.5 = 165 J (scores 0/2).
- Squaring the whole product: (0.5 × 60 × 5.5)² . Only speed is squared!
Calculating Gravitational Potential Energy
Using mass, gravitational field strength, and vertical height
📐 Step-by-Step Calculation
Mass ( m ) = 60 kg
Height ( h ) = 1.5 m
Gravitational field strength ( g ) = 9.8 N/kg
Ep = 60 × 9.8 × 1.5
Ep = 882 J
💡 Key Knowledge
The standard unit for all energy values is the Joule (J). The unit was already provided on the answer line, but always check if conversion from kJ is requested (not required here).
Explaining Jump Speed for a Higher Box
Linking launch speed, kinetic energy, and gravitational potential energy
✅ Model Answer (3 Marks)
- Mark 1: The gravitational potential energy on the higher box is greater (since height is greater).
- Mark 2: Therefore, more kinetic energy is needed when leaving the ground.
- Mark 3: So the person must leave the ground at a greater speed.
🧠 Structuring "In Terms Of" Questions
- The question explicitly instructed: "answer in terms of gravitational potential energy and kinetic energy".
- Follow the energy flow logically:
Higher box → More GPE needed → More KE required at start → Faster takeoff speed.
❌ Common Errors
- Only stating "the speed is faster" without referencing both GPE and KE (scores only 1 mark max).
- Saying "more power is needed" or "more effort" instead of using specific scientific energy terms.
Risk of Injury From a Higher Box
Reasoning impact physics
✅ Acceptable Answers (Any One)
- Greater speed / velocity when hitting the ground.
- Greater impact force exerted by the ground on the person.
❌ Insufficient Answers
- "It's further to fall" (this just repeats the question stem).
- "Because it hurts more" (too vague, no physics principle).
Topics
Physics · P1: Energy
Question and mark scheme from the AQA GCSE Combined Science: Trilogy examination, Physics Paper 1 (Foundation), June 2025. QuestionVault is an independent revision resource; questions remain the copyright of the awarding body.