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IBM C1000-112 Exam Syllabus Topics:
| Section | Weight | Objectives |
|---|---|---|
| Topic 1: Executing Experiments | 3% | - Execute circuits on simulators and backends |
| Topic 2: Construct Visualizations | 19% | - Plot circuits, Bloch spheres, histograms |
| Topic 3: Implement QASM | 1% | - Read/write and validate QASM files |
| Topic 4: Implement BasicAer Simulators | 3% | - Use Python-based simulator backend |
| Topic 5: Display and Use System Information | 3% | - Check Qiskit version and backend details |
| Topic 6: Use Qiskit Tools | 1% | - Monitor job status and retrieve results |
| Topic 7: Access Aer Provider | 6% | - Configure and use Aer simulators |
| Topic 8: Perform Operations on Quantum Circuits | 47% | - Return circuit depth and OpenQASM strings - Add barriers and measure operations - Construct quantum registers and circuits - Apply single-qubit and multi-qubit gates |
| Topic 9: Return and Interpret Experiment Results | 7% | - Extract statevector and unitary data - Analyze histogram counts |
| Topic 10: Compare and Contrast Quantum Information | 10% | - Fidelity and quantum state analysis - Statevectors, unitaries, density matrices |
IBM Fundamentals of Quantum Computation Using Qiskit v0.2X Developer Sample Questions:
1. Which quantum algorithm is commonly used to find factors of large composite numbers efficiently?
A) Shor's algorithm
B) Grover's algorithm
C) Bernstein-Vazirani algorithm
D) Deutsch-Jozsa algorithm
2. What does the draw(output='latex') function in qiskit returns?
A) str
B) matplotlib.figure.Figure
C) PIL.Image
D) TextDrawing
3. What is the fundamental principle behind quantum teleportation?
A) Movement of qubits through a quantum network
B) Replication of quantum states
C) Transfer of quantum information without physically moving the qubits
D) Instantaneous transfer of quantum information
4. Which quantum gate is equivalent to classical NOT-gate?
A) Y-gate
B) X-gate
C) H-gate
D) Z-gate
5. What is the output of the single-bit quantum circuit initialized to |0> when applying HZH?
A) 1/√2(|0〉+|1〉)
B) |0>
C) |1>
D) 1/√2(|0〉−|1〉)
Solutions:
| Question # 1 Answer: A | Question # 2 Answer: C | Question # 3 Answer: C | Question # 4 Answer: B | Question # 5 Answer: C |








