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 | Objectives |
|---|---|
| Noise and Real Hardware | - IBM Quantum hardware execution - Quantum noise and error sources |
| Qiskit Programming | - Simulators and Aer backend usage - Building and executing circuits - Qiskit Terra basics |
| Quantum Gates and Circuits | - Multi-qubit gates (CNOT, controlled operations) - Quantum circuit construction - Single-qubit gates (X, Y, Z, H) |
| Quantum Computing Fundamentals | - Superposition and entanglement - Qubits and quantum states - Measurement and collapse |
| Quantum Algorithms | - Basic algorithmic complexity concepts - Deutsch-Jozsa algorithm - Grover's search algorithm |
IBM Fundamentals of Quantum Computation Using Qiskit v0.2X Developer Sample Questions:
Predict the output of the average_gate_fidelity, process_fidelity of the below snippet:
a = Operator(XGate())
b = np.exp(1j /3) * a
average_gate_fidelity(a,b)
process_fiedlity(a,b)
- A. average_gate_fidelity will be 0 and process_fidelity will be 0.5
- B. average_gate_fidelity will be 1.0 and process_fidelity will be 0.5
- C. average_gate_fidelity will be 0.5 and process_fidelity will be 1.0
- D. average_gate_fidelity will be 1.0 and process_fidelity will be 1.0
Correct Answer: D 🗳️
Which one of the below statements is invalid when drawing the quantum circuit?
- A. qc.draw(output='text')
- B. qc.draw(output='mpl')
- C. qc.draw(output='latex')
- D. qc.draw(output='png')
Correct Answer: D 🗳️
Assuming the fragment below, which three code fragments would produce the circuit illustrated?
inp_reg = QuantumRegister(2, name='inp')
ancilla = QuantumRegister(1, name='anc')
qc = QuantumCircuit(inp_reg, ancilla)
# Insert code here
- A. qc.h(inp_reg[1])
qc.h(inp_reg[2])
qc.x(ancilla[1])
qc.draw() - B. qc.h(inp_reg[0:2])
qc.x(ancilla[0])
qc.draw() - C. qc.h(inp_reg[0])
qc.h(inp_reg[1])
qc.x(ancilla[0])
qc.draw() - D. qc.h(inp_reg) qc.h(inp_reg) qc.x(ancilla) qc.draw()
- E. qc.h(inp_reg[0:1])
qc.x(ancilla[0])
qc.draw() - F. qc.h(inp_reg)
qc.x(ancilla)
qc.draw()
Correct Answer: B,C,F 🗳️
Given the following code, what is the depth of the circuit?
qc = QuantumCircuit(2, 2)
qc.h(0)
qc.barrier(0)
qc.cx(0,1)
qc.barrier([0,1])
- A. 4
- B. 5
- C. 3
- D. 2
Correct Answer: D 🗳️
Which of the following is the best option to plot the |+> basis in plot_bloch_vector?
- A. plot_bloch_vector([0,1,0])
- B. plot_bloch_vector([0,0.5,0])
- C. plot_bloch_vector([0,0,1])
- D. plot_bloch_vector([1,0,0])
Correct Answer: D 🗳️
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