Balancing Forces on a String: Can Fus and Fsu be Equal and Opposite?

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The discussion centers on the forces acting on a string in a system involving a unicycle rider towing a surfboard carrier. It explores whether the forces Fus and Fsu can be equal and opposite, emphasizing that a massless string transmits forces equally at both ends without generating unequal forces. The tension in the string can be affected by external factors like weight and friction, which may alter the tension at its ends. Participants confirm that when applying Newton's second law, only horizontal forces should be considered for calculating acceleration. The final calculated acceleration is 1.1 m/s², demonstrating the application of these principles.
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Homework Statement



http://img263.imageshack.us/img263/1947/untitledtq5.jpg

The Attempt at a Solution



Will Fus and Fsu be located on the string in equal and opposite directions?

I can do q (i) with F=ma, but unfortunately I cannot proceed to do so because I cannot answer question h!
 
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Let's think about it. The unicycle rider is towing the surfboard carrier with a string, this creates a tension force. Now, it is the unicycle rider accelerating, and remember that in order for there to be a force two objects have to be in contact (since it's not a non-contact force in this case). Does any of this help?
 
Yes, a massless string serves to transmit forces from its one one to the other - that is an object pulls on it and it pulls just as hard back on the object. Obviously the string cannot "generate" unequal forces at its ends - it has no internal energy source, it just transmits the force unaltered to its ends. If it does have a weight the attractive force of the Earth can alter the tensions at its ends. Also if the string drags over a surface (pulley) with friction the tension at its ends will not be the same since the interaction can change them.
 
(h) It is "easier" to apply N2 to the system. The tension forces cancels each other out and you therefore do not need to know their values.
 
Ok, so am I right in saying Fsu and Fus are located "on the string"?

I'm still unsure as to whether to take the system as one.. (lol, andrevdh you got in before I even finished my post!)
 
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Minor double check: when applying Newton's 2nd to find acceleration I only take the horizontal forces, correct?!

I've even forgotten the basics!

Hence I get...

120-10=100a
110=100a
a=11/10m/s^2
 
That is how I've got it too: 1.1 m/s^2
 
cool thanks!
 
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