What Causes a Particle on a String to Return to the Origin in Wave Motion?

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In wave motion on a string, a particle at peak amplitude experiences zero velocity and changes direction, yet the transverse force due to tension is also zero. This leads to confusion regarding what causes the particle to return to the origin. The tension in the string is uniform in magnitude but not in direction, resulting in a net force toward the center of curvature. The misalignment of tensions on either side of an infinitesimal element creates a non-zero resultant force. Understanding this dynamic is crucial for grasping wave behavior in strings.
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In my wave course at the moment we are looking at waves on a string and their applications. At one point we consider the transverse force at a particular point on the string due to a uniform tension throughout a string. Something about this has confused me, the force isn't at all in the form I expected. Specifically when you look at a particle at peak amplitude, here velocity=0 as is the point the particle changes direction. However the transverse force due to tension=0. What force causes that particle to return back to the origin? I'm interpreting it as that particular particle acting as if their was no wave going through the string as tension is in same direction and magnitude as when string was at rest.
 
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The tension in the string is approximately uniform in magnitude. But it is not uniform in direction. Any curvature in the string will result in a net force toward the center of the curve -- the tensions on either side of an infinitesimal element will not quite align and the resultant will be non-zero.
 
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