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IBM C1000-112 Exam Syllabus Topics:
| Section | Weight | Objectives |
|---|---|---|
| Topic 1: Qiskit SDK Features | 40% | - Use qiskit.providers and qiskit.execute - Identify the core elements of Qiskit - Use the qiskit.circuit library - Use qiskit.tools and qiskit.visualization - Use qiskit.quantum_info |
| Topic 2: Fundamentals of Quantum Information | 36% | - Explain the basics of quantum computing - Describe common quantum gates and their matrix representations - Explain the concepts of entanglement and superposition - Describe the Bloch sphere representation - Describe the concepts of reversibility and unitarity |
| Topic 3: Quantum Circuits | 24% | - Visualize circuit execution results - Execute quantum circuits on IBM Quantum backends - Simulate quantum circuits - Build quantum circuits using Qiskit |
IBM Fundamentals of Quantum Computation Using Qiskit v0.2X Developer Sample Questions:
1. Given this code fragment, what is the probability that a measurement would result in |0>?
qc = QuantumCircuit(1)
qc.ry(3 * math.pi/4, 0)
A) 1.0
B) 0.8536
C) 0.5
D) 0.1464
2. Which three simulators are available in BasicAer?
A) quantum_simulator
B) quantum_circuit_simulator
C) unitary_simulator
D) statevector_simulator
E) basic_qasm_simulator
F) qasm_simulator
3. What is a qubit?
A) A type of quantum error correction code
B) A classical bit used in quantum computing
C) A quantum logic gate
D) A unit of quantum information in quantum computing
4. What distinguishes quantum entanglement from classical correlations in terms of information transfer?
A) Quantum entanglement doesn't transfer information
B) Classical correlations ensure higher security in data transmission
C) Both have equal efficiency in transferring information
D) Quantum entanglement allows for faster-than-light communication
5. What information does the unitary_simulator provide for a quantum circuit?
A) The unitary matrix representing the circuit's gates
B) The state vector of the quantum system
C) The probabilities of different measurement outcomes
D) The probability amplitudes of the qubits
Solutions:
| Question # 1 Answer: D | Question # 2 Answer: C,D,F | Question # 3 Answer: D | Question # 4 Answer: A | Question # 5 Answer: A |
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