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IBM C1000-112 Exam Syllabus Topics:
| Section | Weight | Objectives |
|---|---|---|
| Topic 1: Implement QASM | 1% | - Read/write and validate QASM files |
| Topic 2: Use Qiskit Tools | 1% | - Monitor job status and retrieve results |
| Topic 3: Compare and Contrast Quantum Information | 10% | - Statevectors, unitaries, density matrices - Fidelity and quantum state analysis |
| Topic 4: Executing Experiments | 3% | - Execute circuits on simulators and backends |
| Topic 5: Access Aer Provider | 6% | - Configure and use Aer simulators |
| Topic 6: Perform Operations on Quantum Circuits | 47% | - Construct quantum registers and circuits - Return circuit depth and OpenQASM strings - Add barriers and measure operations - Apply single-qubit and multi-qubit gates |
| Topic 7: Display and Use System Information | 3% | - Check Qiskit version and backend details |
| Topic 8: Return and Interpret Experiment Results | 7% | - Analyze histogram counts - Extract statevector and unitary data |
| Topic 9: Construct Visualizations | 19% | - Plot circuits, Bloch spheres, histograms |
| Topic 10: Implement BasicAer Simulators | 3% | - Use Python-based simulator backend |
IBM Fundamentals of Quantum Computation Using Qiskit v0.2X Developer Sample Questions:
Question 1
How is the number of available quantum devices typically displayed in Qiskit?
A. Through a graphical user interface
B. Via a Jupyter notebook output
C. As a separate downloadable file
D. Using a command-line interface
Question 2
What is barrier instruction between the H-gates in the below quantum circuit do?
A. It joins both H-gates and executes them.
B. It won't simplify the circuit between the two H-gates
C. It is used for circuit optimization
D. It is used for better circuit visualization
Question 3
In the given below options, what are the plots available in qiskit for visualizing the data? (select any
3)
A. plot_histogram()
B. plot_bar_graph()
C. plot_state_qsphere()
D. plot_bloch_state()
E. plot_state_paulivec()
F. plot_state_vector()
Question 4
What is the output of the single-bit quantum circuit initialized to |0> when applying HZH?
A. 1/√2(|0〉+|1〉)
B. |1>
C. 1/√2(|0〉−|1〉)
D. |0>
Question 5
If we have n qubits, how many states can we represent maximum?
A. 2n
B. 2^n
C. n^2
D. 2^n - 1
Solutions:
| Question 1 Answer: B | Question 2 Answer: B | Question 3 Answer: A,C,E | Question 4 Answer: B | Question 5 Answer: B |
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