Question:

When a particle in linear S.H.M. completes two oscillations, its phase changes by

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The phase increases by 2 pi radian for each complete oscillation.
Updated On: Nov 12, 2026
  • \(2\pi\) radian
  • \(4\pi\) radian
  • \(\pi\) radian
  • \(3\pi\) radian
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The Correct Option is B

Solution and Explanation

Step 1: Understanding the Concept
In S.H.M. the phase is \(\omega t+\phi\). In one complete oscillation, the time is \(T=\dfrac{2\pi}{\omega}\), so the phase increases by \(2\pi\).

Step 2: Calculation
For two oscillations, the time is \(2T\) and the phase change is \(\omega\times2T=4\pi\) radian.

Step 3: Final answer
The phase changes by \(4\pi\) radian.

Final Answer:
The phase changes by 4 pi radian. \[ \boxed{\text{(B) }4\pi\ \text{radian}} \]
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