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What is the phase difference between particle F and the origin?

Physics

ScanSolve AI Answer

Answer

A\text{A}

Step-by-step solution

5 steps
  1. Understand the concept of phase difference in waves.

    The phase difference (Δϕ\Delta \phi) between two points in a wave is a measure of how much one point is "ahead" or "behind" the other in its oscillation cycle. It is directly proportional to the distance between the points (path difference) and inversely proportional to the wavelength (λ\lambda).

  2. Apply the formula for phase difference.

    The formula for the phase difference between two points separated by a distance xx is:

    Δϕ=2πxλ\Delta \phi = \frac{2\pi x}{\lambda}

    where:

    • Δϕ\Delta \phi is the phase difference in radians.
    • xx is the path difference (distance between the two points).
    • λ\lambda is the wavelength of the wave.
  3. Identify the given values from the diagram and question.

    The question states that the particle F is at a distance XX from the origin (0). Therefore, the path difference xx in our formula is XX.

  4. Substitute the path difference into the formula.

    Substituting XX for xx in the phase difference formula:

    Δϕ=2πXλ\Delta \phi = \frac{2\pi X}{\lambda}
  5. Compare with the given options.

    The calculated phase difference matches option A.

    The final answer is A\text{A}.

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