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Updated: Sep 13, 2026
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IBM C1000-112 Exam Overview:
| Certification Vendor: | IBM |
|---|---|
| Exam Name: | Fundamentals of Quantum Computation Using Qiskit v0.2X Developer |
| Exam Number: | C1000-112 |
| Certificate Validity Period: | Lifetime |
| Available Languages: | English |
| Real Exam Qty: | 60 |
| Exam Format: | Multiple choice |
| Exam Price: | $200 |
| Exam Duration: | 90 minutes |
| Related Certifications: | IBM Certified Associate Developer - Quantum Computation using Qiskit v0.2X |
| Passing Score: | 73% (44 out of 60) |
| Sample Questions: | IBM C1000-112 Sample Questions |
| Exam Way: | Pearson VUE (Online or Test Center) |
| Pre Condition: | None |
| Official Syllabus URL: | https://www.ibm.com/training/certification/ibm-certified-associate-developer-quantum-computation-using-qiskit-v02x-C0010300 |
IBM C1000-112 Exam Syllabus Topics:
| Section | Weight | Objectives |
|---|---|---|
| Topic 1: Quantum Circuits | 24% | - Build quantum circuits using Qiskit - Simulate quantum circuits - Execute quantum circuits on IBM Quantum backends - Visualize circuit execution results |
| Topic 2: Qiskit SDK Features | 40% | - Identify the core elements of Qiskit - Use qiskit.quantum_info - Use the qiskit.circuit library - Use qiskit.tools and qiskit.visualization - Use qiskit.providers and qiskit.execute |
| Topic 3: Fundamentals of Quantum Information | 36% | - Describe the concepts of reversibility and unitarity - Describe common quantum gates and their matrix representations - Describe the Bloch sphere representation - Explain the concepts of entanglement and superposition - Explain the basics of quantum computing |
IBM Fundamentals of Quantum Computation Using Qiskit v0.2X Developer Sample Questions:
What does the quantum operation SWAP do?
- A. Implements quantum error correction
- B. Exchanges the phase of qubits
- C. Exchanges the states of two qubits
- D. Exchanges the amplitudes of qubits
Correct Answer: C 🗳️
In Qasm, what is the fundamental unit of operation in a quantum circuit called?
- A. Gate
- B. Bit
- C. Qubit
- D. Byte
Correct Answer: A 🗳️
Which code fragment would yield an operator that represents a single-qubit X gate?
- A. op = Operator.Xop(0)
- B. qc = QuantumCircuit(1)
qc.x(0)
op = Operator(qc) - C. op = Operator([[0,1]])
- D. op = Operator([[1,0,0,1]])
Correct Answer: B 🗳️
Which of the following option describes the given quantum circuit below correctly in its state_city plot?
bell = QuantumCircuit(2)
bell.h(0)
bell.x(1)
bell.cx(0,1)
- A.
- B.
- C.
- D.
Correct Answer: B 🗳️
In which scenarios would using noise_model_simulator in BasicAer be beneficial?
- A. When evaluating the effects of noise on quantum computations
- B. When measuring qubits in a circuit
- C. When verifying the unitary matrix of a quantum gate
- D. When examining the ideal behavior of quantum circuits
Correct Answer: A 🗳️
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