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A wave on a stretched string is reflecte...

A wave on a stretched string is reflected from a fixed end P of the string. The phase difference, at P, between the incident and reflected waves is

A

zero

B

`pi` rad

C

`pi//2` rad

D

depends on the velocity of the wave

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The correct Answer is:
To solve the problem regarding the phase difference between the incident and reflected waves at a fixed end of a stretched string, we can follow these steps: ### Step-by-Step Solution: 1. **Understanding the Setup**: - We have a stretched string with one end fixed at point P. When a wave travels along the string and reaches the fixed end, it will reflect back. 2. **Identifying the Type of Reflection**: - Since point P is a fixed end, the wave will undergo a specific type of reflection. In wave physics, the behavior of waves at boundaries is crucial for understanding phase changes. 3. **Applying the Law of Reflection**: - According to the law of reflection for waves, when a wave reflects off a fixed boundary, it undergoes a phase change. 4. **Determining the Phase Difference**: - For a wave reflecting off a fixed end, the phase difference between the incident wave and the reflected wave is π radians (or 180 degrees). This means that the reflected wave is inverted compared to the incident wave. 5. **Conclusion**: - Therefore, the phase difference at point P between the incident and reflected waves is π radians. ### Final Answer: The phase difference at point P between the incident and reflected waves is π radians. ---
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