Tension Direction in FBDs & Tension HW

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SUMMARY

The discussion centers on understanding the direction of tension in systems involving multiple blocks and ropes. In system B, where block A moves to the right at 4 m/s, the tension is directed along the motion of A. Conversely, in system A, where block A slides down a frictionless incline, the tension opposes A's motion. A key takeaway is that tension always acts away from the object it is attached to, ensuring the rope remains taut.

PREREQUISITES
  • Understanding of Newton's laws of motion
  • Familiarity with concepts of tension in physics
  • Knowledge of friction and its effects on motion
  • Basic grasp of free body diagrams (FBDs)
NEXT STEPS
  • Study the principles of tension in different mechanical systems
  • Learn how to construct and analyze free body diagrams (FBDs)
  • Explore the effects of friction on tension and motion
  • Review Newton's laws of motion in the context of dynamic systems
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Students studying physics, particularly those focusing on mechanics, as well as educators teaching concepts related to tension and motion in systems involving multiple objects.

uradnky
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Homework Statement



While working through problems I always have trouble determining the direction that tension acts in on objects in the system.

In system B.) block A has a velocity of 4m/s to the right, with mu(k)=0.2, causing the mass B to fall, in class tension was assumed to be in the direction of A's motion.

But in A.) the system starts at rest, and A slides down the frictionless inclined plane moving masses B and C. In this case the tension opposes the motion of A, I just can't visualize this.


Is there some rule of thumb for this that I'm just not realising?

If someone could give me a brief explanation on how tension acts on each object in these systems I would appreciate it.

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It doesn't matter how A is moving. In both cases, you'll notice that the tension force is in the same direction: AWAY from block A. There's no other direction it could be in that would correspond to the rope being taut, right?

You can't push on a rope.
 
Hah that makes things easy. I guess I was thinking back to statics where if I was assuming a member to be in tension, but my answer came out negative then I had assumed wrong and it was in compression.

Thanks a lot.
 

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