IBM C1000-112 Fundamentals of Quantum Computation Using Qiskit v0.2X Developer Online Training
IBM C1000-112 Online Training
The questions for C1000-112 were last updated at Oct 19,2024.
- Exam Code: C1000-112
- Exam Name: Fundamentals of Quantum Computation Using Qiskit v0.2X Developer
- Certification Provider: IBM
- Latest update: Oct 19,2024
What will be the output of the result variable in the below snippet?
q = QuantumRegister(1,’q’)
qc = QuantumCircuit(q)
qc.y(0)
backend_unitary = BasicAer.get_backend(‘unitary_simulator’)
result = execute(qc,backend_unitary).result().get_unitary(decimals=3)
- A .
- B .
- C .
- D .
Which of the following code snippet for the below quantum circuit will put the given qubits in a equiprobable states?
qc=QuantumCircuit(2)
- A . qc.h(0)
qc.cx(0,1) - B . qc.h(0)
qc.h(1) - C . qc.x(0)
qc.h(0)
qc.cx(0, 1) - D . qc.h(0)
qc.x(1)
qc.cx(0,1)
S-gate is a Qiskit phase gate with what value of the phase parameter?
- A . π/8
- B . π/4
- C . π
- D . π/2
What would be the fidelity result(s) for these two operators, which differ only by global phase?
op_a = Operator(XGate())
op_b = numpy.exp(1j * 0.5) * Operator(XGate())
- A . state_fidelity() of 1.0
- B . state_fidelity() and average_gate_fidelity() of 1.0
- C . average_gate_fidelity() and process_fidelity() of 1.0
- D . state_fidelity(), average_gate_fidelity() and process_fidelity() of 1.0
If we have n qubits, how many states can we represent maximum?
- A . 2n
- B . n^2
- C . 2^n
- D . 2^n – 1
What type of information does Qasm provide regarding quantum circuits?
- A . Details about the execution time of the circuit
- B . Descriptions of classical computations within the quantum circuit
- C . Specifications of quantum gates, qubit interactions, and measurements
- D . Quantum error rates and correction techniques
Which Qiskit component provides access to the Aer provider for quantum simulation?
- A . Qiskit Ignis
- B . Qiskit Terra
- C . Qiskit Aer
- D . Qiskit Aqua
Which quantum gate is commonly used for reversing a quantum operation?
- A . T gate
- B . CNOT gate
- C . Pauli-X gate
- D . Hadamard gate
Please choose the correct identities applicable: (Select 2)
- A . HXH = Z
- B . HYH = X
- C . HZH = X
- D . ZXZ = Z
- E . ZYZ = H
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]])