- Exam Code: C1000-112
- Exam Name: Fundamentals of Quantum Computation Using Qiskit v0.2X Developer
- Certification Provider: IBM
- Corresponding Certification:IBM Certified Associate Developer
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IBM C1000-112 Exam Syllabus Topics:
| Section | Weight | Objectives |
|---|---|---|
| Topic 1: Access Aer Provider | 6% | - Configure and use Aer simulators |
| Topic 2: Display and Use System Information | 3% | - Check Qiskit version and backend details |
| Topic 3: Construct Visualizations | 19% | - Plot circuits, Bloch spheres, histograms |
| Topic 4: Compare and Contrast Quantum Information | 10% | - Fidelity and quantum state analysis - Statevectors, unitaries, density matrices |
| Topic 5: Return and Interpret Experiment Results | 7% | - Extract statevector and unitary data - Analyze histogram counts |
| Topic 6: Perform Operations on Quantum Circuits | 47% | - Construct quantum registers and circuits - Apply single-qubit and multi-qubit gates - Add barriers and measure operations - Return circuit depth and OpenQASM strings |
| Topic 7: Implement QASM | 1% | - Read/write and validate QASM files |
| Topic 8: Implement BasicAer Simulators | 3% | - Use Python-based simulator backend |
| Topic 9: Use Qiskit Tools | 1% | - Monitor job status and retrieve results |
| Topic 10: Executing Experiments | 3% | - Execute circuits on simulators and backends |
IBM Fundamentals of Quantum Computation Using Qiskit v0.2X Developer Sample Questions:
1. In the given circuit what are the possible ways to measure the quantum register using the classical register? (Select 2) q = QuantumRegister(3) c = ClassicalRegiser(3) qc = QuantumCircuit(q,c) qc.h(0) qc.cx(0,1) qc.cx(0,2) qc.barrier()
A) qc.measure_all()
B) qc.measure(q,c)
C) qc.measure([0,0],[1,1],[2,2])
D) qc.measure([0,1,2],[0,1,2])
E) qc.measure(0,1,2)
2. What is a qubit?
A) A type of quantum error correction code
B) A quantum logic gate
C) A classical bit used in quantum computing
D) A unit of quantum information in quantum computing
3. Which two code fragments, when inserted into the code below, will produce the statevector shown in the output?
from qiskit import QuantumCircuit, Aer, execute
from math import sqrt
qc = QuantumCircuit(2)
# Insert fragment here
simulator = Aer.get_backend('statevector_simulator')
result = execute(qc, simulator).result()
statevector = result.get_statevector()
print(statevector)
Output:
[0.707+0.j 0.+0.j 0.+0.j 0.707+0.j]
A) qc.cx(0,1)
qc.measure_all()
B) qc.h(0)
qc.h(1)
qc.measure_all()
C) v = [1/sqrt(2), 0, 0, 1/sqrt(2)]
qc.initialize(v,[0,1])
D) qc.h(0)
qc.cx(0,1)
E) v1, v2 = [1,0], [0,1]
qc.initialize(v1,0)
qc.initialize(v2,1)
4. What characteristic of quantum information poses a challenge to traditional cryptography systems?
A) Quantum superposition
B) High error rates in quantum systems
C) Quantum entanglement
D) Quantum tunneling effect
5. Which of the following statement will return a random state vector of dimension 2?
A) random_get_statevector(2)
B) random_statevector_operator(2)
C) random_statevector(2)
D) random_get_statevector_operator(2)
Solutions:
| Question # 1 Answer: B,D | Question # 2 Answer: D | Question # 3 Answer: C,D | Question # 4 Answer: C | Question # 5 Answer: C |
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