Question:

A signal of frequency \(3\,\text{kHz}\) is amplitude modulated on a carrier wave of frequency \(2.5\,\text{MHz}\). The upper and lower sideband frequencies in the resultant signal are

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In AM, sidebands always appear at \(f_c \pm f_m\).
Updated On: Jan 30, 2026
  • \(2500\,\text{kHz}, 2503\,\text{kHz}\)
  • \(2503\,\text{kHz}, 2497\,\text{kHz}\)
  • \(2.5\,\text{MHz}, 3\,\text{kHz}\)
  • \(5.5\,\text{MHz}, 0.5\,\text{MHz}\)
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The Correct Option is B

Solution and Explanation

Step 1: Identify carrier and modulating frequencies.
\[ f_c = 2.5\,\text{MHz} = 2500\,\text{kHz}, \quad f_m = 3\,\text{kHz} \]

Step 2: Sideband frequencies.
Upper sideband: \[ f_c + f_m = 2503\,\text{kHz} \] Lower sideband: \[ f_c - f_m = 2497\,\text{kHz} \]
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