Quantum physics appears in every Australian state's senior physics curriculum—from NSW's "Quanta to Quarks" option to Queensland's quantum theory module. But finding classroom-ready activities that bridge abstract quantum mechanics with the emerging field of quantum computing can be challenging.
These lesson plans connect traditional syllabus content (wave-particle duality, atomic models, uncertainty) with practical quantum computing concepts, preparing students for a field projected to create 250,000+ jobs globally by 2030.
Curriculum Alignment
These activities align with senior physics curricula across Australian states:
| State | Syllabus | Relevant Topics |
|---|---|---|
| NSW | Physics Stage 6 (2017) | Module 8: From the Universe to the Atom; Quanta to Quarks option |
| Victoria | VCE Physics | Unit 4: How have creative ideas and investigation revolutionised thinking in physics? |
| Queensland | QCE Physics | Unit 4: Revolutions in modern physics—quantum theory, standard model |
| WA | Physics ATAR | Unit 4: Quantum leaps in electron clouds, energy transformations |
| SA/ACT/TAS/NT | Various | Quantum theory, atomic models, wave-particle duality |
📚 Core Syllabus Connections
These lessons build on concepts students already encounter:
- Wave-particle duality → How photons encode quantum information
- Atomic models & electron orbitals → Why quantum systems require different measurement approaches
- Uncertainty principle → Fundamental limits that enable quantum computing
- Spectral analysis → How we detect and measure quantum states
Lesson Plan 1: Understanding Superposition
🎯 Lesson 1: Beyond Schrödinger's Cat
Learning Intention: Students will distinguish between classical uncertainty and quantum superposition, and explain why this distinction matters for computing.
📝 Activity: The Coin vs. The Chord
- Hook (5 min): Present the common "spinning coin" analogy for superposition. Ask: Is a spinning coin really "both heads and tails at once"?
- Explore (15 min): Play a musical chord (C major). Ask: Is this note C, E, or G? Discuss how the sound wave contains all three frequencies simultaneously—not uncertainty about which is playing.
- Explain (15 min): Introduce the key distinction:
- Classical uncertainty: The coin IS one value; we just don't know which
- Quantum superposition: The system genuinely exists in multiple states; measurement determines which becomes real
- Apply (10 min): Students write 2-3 sentences explaining why this difference matters for computing power (parallel processing of multiple values)
- Extension: Introduce |ψ⟩ = α|0⟩ + β|1⟩ notation for students ready for mathematical representation
Lesson Plan 2: Qubits and Classical Bits
🎯 Lesson 2: What Makes a Qubit Different?
Learning Intention: Students will compare classical bits and qubits, and calculate the state space advantage of quantum systems.
📝 Activity: Counting Possibilities
- Review (5 min): How many values can 3 classical bits represent? (Answer: 8 distinct states, but only one at a time)
- Calculate (15 min): If 3 qubits can be in superposition of all 8 states simultaneously:
- How many states can 10 qubits process at once? (2¹⁰ = 1,024)
- How about 50 qubits? (2⁵⁰ ≈ 1 quadrillion)
- Compare to: All computers on Earth combined can't match 50 qubits for certain problems
- Investigate (20 min): Research task—find one real quantum computer and its qubit count (IBM, Google, IonQ, or Australian companies like PsiQuantum)
- Discuss (10 min): Why don't we just build 1,000-qubit computers? (Error rates, decoherence—connects to measurement and uncertainty concepts)
Lesson Plan 3: Photons as Qubits
🎯 Lesson 3: Light-Based Quantum Computing
Learning Intention: Students will explain how photon properties (polarisation, path) can encode quantum information and why photonic approaches offer advantages.
📝 Activity: Polarisation Encoding
- Demonstrate (10 min): Using polarising filters, show how light can be:
- Horizontal (|H⟩ → represents |0⟩)
- Vertical (|V⟩ → represents |1⟩)
- Diagonal (superposition of both!)
- Hands-on (20 min): Students use polarising filters to:
- Create "definite" states (horizontal/vertical)
- Create superposition states (45° diagonal)
- Observe measurement "collapse" when checking with H or V filter
- Connect (15 min): Discuss advantages of photonic quantum computing:
- Room temperature operation (no cryogenics)
- Natural networking via fiber optics
- Low noise (photons don't interact much)
- Australian Connection: Introduce PsiQuantum Brisbane ($940M project) and Xanadu as photonic quantum leaders
Lesson Plan 4: Quantum Measurement
🎯 Lesson 4: Why Measurement Changes Everything
Learning Intention: Students will explain the measurement problem in quantum mechanics and its implications for quantum computing.
📝 Activity: The Measurement Dilemma
- Problem Setup (10 min): If quantum computers process many values simultaneously through superposition, how do we get an answer out? Won't measurement destroy the superposition?
- Explore (15 min): Demonstrate with polarisation:
- Send diagonal light through H/V filter—what happens?
- The superposition "collapses" to one outcome
- The result is probabilistic
- Explain (15 min): This is why quantum algorithms are carefully designed:
- They use interference to amplify correct answers
- Wrong answers cancel out
- When we measure, we're likely to get a useful result
- Discuss (10 min): Why do quantum computers need to run algorithms multiple times? (Statistical verification due to probabilistic measurement)
Lesson Plan 5: Australian Quantum Industry
🎯 Lesson 5: Careers in Quantum Australia
Learning Intention: Students will investigate Australia's quantum industry and identify career pathways in quantum technology.
📝 Activity: Quantum Career Investigation
- Research Groups (25 min): Assign groups to research one Australian quantum company/initiative:
- PsiQuantum Brisbane ($940M facility, photonic approach)
- Quantum Brilliance Melbourne (diamond qubits, room temperature)
- Diraq Sydney (silicon spin qubits, CMOS compatible)
- Q-CTRL Sydney (quantum software, Black Opal education)
- Silicon Quantum Computing (UNSW spinout, precision atoms)
- Present (15 min): Each group shares: Technology approach, why it matters, job types available
- Discuss (10 min): Key insight—55% of quantum jobs don't require a PhD. Roles include technicians, software developers, engineers, not just physicists
- Extension: Explore Q-CTRL Black Opal (free for Australian students) for hands-on quantum programming
Free Resources
Q-CTRL Black Opal
Free for Australian students. Interactive quantum lessons.
IBM Quantum Experience
Free cloud access to real quantum computers.
3Blue1Brown
Excellent visual explanations of linear algebra foundations.
Microsoft Learn
Free quantum computing modules and Q# tutorials.
💡 Implementation Tips
- No equipment needed: Most activities use discussion, calculation, and research—polarising filters are the only physical resource
- Depth study potential: These topics work well as HSC/VCE depth studies with extended investigation
- Cross-curricular: Connect with Mathematics (linear algebra, complex numbers) and Digital Technologies (binary, algorithms)
- Guest speakers: Many Australian quantum researchers offer school visits—contact university physics departments
Assessment Ideas
- Extended response: "Explain why quantum superposition enables computational advantages over classical computing. Include reference to the measurement problem and how quantum algorithms address it." (8-10 marks)
- Research task: Investigate one Australian quantum technology company. Evaluate their approach and its advantages/challenges. (Depth study)
- Practical report: Using polarisation filters, design an experiment that demonstrates the difference between definite states and superposition states.
- Oral presentation: "Should Australia invest in quantum computing?" Students argue a position using evidence from industry and research.
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