Understanding Tension: External Force vs. Reaction Force on a Spring

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SUMMARY

Tension is defined as the internal forces acting within an object, such as a spring, that tend to pull it apart. In a horizontal spring anchored to a wall, the tension produced by an external pulling force is equal in magnitude and opposite in direction to that force. The distinction between internal and external forces depends on the defined boundaries of the system. When analyzing a string or rope, if the mass is negligible, tension remains uniform; if not, it varies along the length due to differing forces acting on either side.

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  • Understanding of Newton's Third Law of Motion
  • Familiarity with the concepts of internal and external forces
  • Basic knowledge of tension in mechanical systems
  • Concept of action-reaction pairs in physics
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  • Explore the concept of tension in various materials, including ropes and cables
  • Study the effects of mass on tension in non-negligible systems
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Students of physics, mechanical engineers, and anyone interested in understanding the principles of tension and force interactions in physical systems.

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Is tension an external force or a reaction force? Is there an exact definition for tension? Which of the following statement is correct? A tension on a spring(horizontal) with one end hooked to a wall produce an reaction force that is equal to the magnitude but opposite to that of the tension OR An external pulling force on the spring produce a tension in the spring that is equal to the magnitude but opposite to that of the pulling force.
 
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Tension is the name given to the forces acting within an object tending to pull the object apart. Fundamentally, these forces are related to the electomagnetic forces that hold molecules together. We don't usually care about the fundamental nature of these forces, but we do care about the macroscopic effects on objects. Whether any force is an action or reaction force depends on your point of view. Whether it is internal or external depends on how you define the boundaries of your system.

At any point in a string (or rope , rod, or what have you), if there are forces acting at the ends (or anywhere else along the length) tending to move the string in different directions the string will be under tension. If the mass of the string is negligible, the force acting in one direction on some bit of string will be exactly countered by a force acting in the opposite direction. If the mass is not negligible, the force on one side of a bit of the string may be greater than the other side causing that bit to accelerate. In the first case, the tension in the string is uniform. In the second case, the tension varies along the length of the string.

Every bit of the string exerts a force on an adjacent bit that is equal and opposite to the force the second bit exerts on the first. This is an action-reaction pair. It makes no difference which force is considered the action and which is the reaction. These forces always come in pairs; you cannot have one without the other. If our "system" is defined to be these two bits of string, then these are internal forces; the forces on the outside of these two bits would then be external forces If the system is expanded to include all the bits of the string, then all the forces the bits exert on one another are internal forces. The force applied by the object that is connected to the end of the string that is pulling on that very last bit of string would be an external force.
 

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