Voltages across circuit elements

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In a series circuit, the total voltage across two elements can be zero while the individual voltages are not, particularly if they are equal in magnitude but opposite in sign. An example includes using two batteries with opposing voltages, which can illustrate this concept. The discussion also highlights the relevance of resonance in RLC circuits, where the phase relationships between inductors and capacitors can result in voltages that cancel each other out. The importance of considering various circuit elements, including resistors, inductors, and capacitors, is emphasized in understanding these voltage relationships. Overall, the key takeaway is that nonzero voltages can sum to zero in specific configurations.
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Homework Statement



The voltages across two circuit elements in series is zero. Is it possible that the voltages across the individual elements are nevertheless not zero? Give an example.

Homework Equations



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The Attempt at a Solution



I am not really sure where to start with this problem. Any suggestions?
 
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I can't give away very much because you haven't shown an attempt.
How about listing some "circuit elements"?
Could you meet the condition with two resistors and a current flowing through them? Why not? How about two ? elements?
 
From my point of view it seems that the only way two nonzero voltages could add up to a zero voltage is if both individual voltages were equal but of opposite sign for two circuit elements in series. Does this seem plausible?
 
I read up a little bit on this subject and found that at resonance xL=xC, IxL=Ixc, therefore VL=Vc.

Thank you for your suggestions.
 
With inductors, you would be in the same position as with resistors; two voltages adding to make a larger voltage.
both individual voltages were equal but of opposite sign
Definitely on the right track here! Forget inductors, resistors, capacitors. Can you use two batteries?
 
Don't forget inductors and capacitors! Consider a series RLC circuit (with small R) driven by a voltage source near the resonance frequency. Think about phase relationships.
 
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
Thread 'Voltmeter readings for this circuit with switches'
TL;DR Summary: I would like to know the voltmeter readings on the two resistors separately in the picture in the following cases , When one of the keys is closed When both of them are opened (Knowing that the battery has negligible internal resistance) My thoughts for the first case , one of them must be 12 volt while the other is 0 The second case we'll I think both voltmeter readings should be 12 volt since they are both parallel to the battery and they involve the key within what the...
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