Question:

The ratio of velocities of two photons of wavelengths \(2000\,\text{\AA}\) and \(4000\,\text{\AA}\) is

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For photons in vacuum: \[ v = c \quad (\text{constant}) \] Wavelength or frequency changes energy, not speed.
Updated On: Jan 9, 2026
  • \(2:1\)
  • \(1:2\)
  • \(1:4\)
  • \(1:1\)
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The Correct Option is D

Solution and Explanation

Step 1: Photons are electromagnetic waves and always travel with the speed of light in vacuum. \[ v = c = 3 \times 10^8\,\text{m s}^{-1} \]
Step 2: The speed of light does not depend on wavelength or frequency. Hence, photons of wavelengths \(2000\,\text{\AA}\) and \(4000\,\text{\AA}\) travel with the same velocity.
Step 3: Therefore, the ratio of their velocities is: \[ v_1 : v_2 = c : c = 1 : 1 \]
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