Why Does Calculating Tension in Multiple Blocks Require Different Forces?

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SUMMARY

The discussion focuses on calculating tension in a system of blocks using Newton's first law. Specifically, the tension (T) in the rope connecting block A to block B is determined by the friction force (Ra), leading to the equation T = Ra. In contrast, when calculating the tension (T2) in the rope connecting block B to block C, all forces acting on block B must be considered, resulting in the equation T2 = P + Rb + Ra. This distinction highlights the importance of accounting for all relevant forces in multi-block systems.

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Homework Statement
Newtons 1st law, constant velocity
Relevant Equations
Sum F = 0
If I want to find the tension in the rope that connects block A and B. I can apply Newtons first law.

Sum of all forces in opposite direction equals 0.

The forces that work on block A is Friction (Ra) and the force on the rope that pulls the block towards the right (T) So we get T-Ra = 0 and therefore T=Ra. We don't look at the force T2 or mcg, or the friction working on block B.

So my question is. If we on block A only use the first force to the right and the first force to the left. (T-Ra) to find the tension in the rope connecting A and B . When we find the tension in the rope (T2) connecting B and C. Why do we have to calculate all forces that work to the left (T2 = P+Rb+Ra) instead of T2=P+Rb ?
 

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You forgot the problem statement. What is the exercise ?
 
BvU said:
You forgot the problem statement. What is the exercise ?

Nevermind. I think I got it :)
 

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