Geography, asked by sushma5884, 1 month ago

How can interference benefit a quantum system? by helping to reinforce the paths to the best results by analyzing each of the possible paths one at a time by preventing qubits from interacting with one another by forcing each qubit to represent a value of either 0 or 1 I don't know this yet

Answers

Answered by mailarghyajit
19

Answer:

(c)

Explanation:

Interference is a method of controlling the quantum states in a quantum machine by reinforcing or diminishing the wave functions of quantum particles. As a result, quantum states leading to a correct output can be amplified, while one can subsequently cancel the states yielding a wrong output.

Answered by Jasleen0599
1

Interference benefit a quantum system

  • One of quantum theory's trickiest concepts is quantum interference. In essence, the idea holds that elementary particles can cross their own trajectories and interfere with their own direction of travel in addition to being in multiple locations at once (via superposition). An example of this would be a photon (light particle).
  • Essentially, the idea is that a fundamental particle, like a photon (a light particle), can cross its own track and interfere with its route in addition to being in multiple places at once (via superposition)

Helping to reinforce the paths to the best results by analyzing each of the possible paths one at a time by preventing qubits from interacting with one another by forcing each qubit to represent a value of either 0 or 1.

  • By enhancing or weakening the wave functions of quantum particles, interference is a technique for regulating the quantum states of a quantum system. As a result, quantum states producing the right output can be increased, whereas those producing the wrong output can be cancelled later.
  • Quantum superposition is the foundation of quantum computing. Quantum objects can exist in multiple states or locations at once thanks to superposition. This implies that an object can exist in two states simultaneously and still be a single object. As a result, we can investigate significantly richer collections of states.

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