Recent content by AXRY

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    Why does the current take this path?

    Would I normally show the path of the current in a loop with an ideal voltmeter even though I=0, I just feel like the current would still travel down that path. The solution specifying that there shouldn't be any arrows at all seems odd to me...
  2. A

    Why does the current take this path?

    Homework Statement (see attached file) Homework Equations Kirchhoff's laws The Attempt at a Solution (see attached file) I only included the work for measurement 1 since measurement 2 follows from that. I got both voltage values correct. However the paths of the current flow was incorrect...
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    Is my reasoning valid for solving this weight tension problem?

    So here is my attempt: If we lift the weight W by a small vertical distance Δh, W will gain P.E. of Δh x mg in the process. Since energy is conserved, the work done by the wire (i.e. the shortening of the wire by a small length, which we call Δl must be equal to the gain in P.E. by the weight.)...
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    Is my reasoning valid for solving this weight tension problem?

    Does the direction of the virtual displacement matter? Or can I just say that the weight would move an arbitrary small value downwards? This would imply a lengthening in the string right?
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    Is my reasoning valid for solving this weight tension problem?

    Well I think it's when you move a body by a virtual displacement, which will enable you to compute all the possible sums of the work done by each component in the mechanical system. I tried to do this in the problem above: We can take the weight W and imagine it moving from it's current...
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    Is my reasoning valid for solving this weight tension problem?

    Do you have any hints on how to solve this using virtual work?
  7. A

    Is my reasoning valid for solving this weight tension problem?

    Homework Statement See attached picture. Homework Equations Change in work = force x distance moved The Attempt at a Solution So I took the ratio AC/AB = 1/ $\sqrt{2} $ which I set equal to T/50 where T is the tension we want to find. Solving this gave me T=50/ $\sqrt{2} $. I just wanted to...
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