Skip to content

Quantum Computing · question bank

Quantum Computing

Quantum Computing

Foundation 15Core 20Stretch 14Challenge 10

Browse

All 59 questions

Showing 15 of 59 matching questions.

Q1

FoundationCore practice

What is the basic unit of classical information that can be either 0 or 1?

Q2

FoundationCore practice

In quantum computing, what is the quantum version of a classical bit called, which can exist in a superposition of states?

Q3

FoundationCore practice

What does the term 'superposition' mean for a qubit?

Q4

FoundationCore practice

What happens to a qubit's superposition when you measure it?

Q5

FoundationCore practice

Two qubits are described as 'entangled.' What does this mean about their measurement outcomes?

Q6

FoundationCore practice

Which quantum phenomenon allows a quantum computer to potentially solve certain problems faster than any classical computer by exploring many solutions simultaneously?

Q7

FoundationCore practice

A single qubit is in the state |psi> = (3/5)|0> + (4/5)|1>. What is the probability of measuring this qubit in state |0>? Give your answer as a fraction.

Q8

FoundationCore practice

A qubit is in the state |psi> = (1/2)|0> + (sqrt(3)/2)|1>. What is the probability of measuring |1>?

Q9

FoundationCore practice

How many classical bits of information are needed to describe the complete state of two qubits?

Q10

FoundationCore practice

What is the name of the quantum gate that flips a qubit state, analogous to the classical NOT gate?

Q11

FoundationCore practice

A quantum computer has 3 qubits. How many possible basis states exist in the combined state space?

Q12

FoundationCore practice

Which of the following is NOT a requirement for quantum computation according to DiVincenzo's criteria?

Q13

FoundationCore practice

What is the result of applying the Hadamard gate H to the state |0>?

Q14

FoundationCore practice

In quantum computing, what does 'decoherence' refer to?

Q15

FoundationCore practice

The no-cloning theorem states that it is impossible to create an identical copy of an arbitrary ________ quantum state.

Stuck? The lessons explain every idea these questions use.