AC Circuit with possibly nodal analysis

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The discussion revolves around solving an AC circuit problem using nodal analysis and impedance equations for capacitors and inductors. Participants highlight issues with the original equations, particularly the incorrect representation of voltage and impedance calculations. It is confirmed that the impedance for the capacitor (Zc) is -200i and that the generator voltage is 300 V at 0 degrees. The importance of adhering to Kirchhoff's current law, which states that the sum of currents at a node must equal zero, is emphasized. The conversation concludes with a commitment to improve the clarity of future submissions.
irivce
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Homework Statement


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Homework Equations



impedance equations for capacitors and inductors


The Attempt at a Solution


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I thought something like that might do and then just do a matrix and solve for Va, but I am having second thoughts seems like I am over doing it.
 
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Your handwriting is hardly readable. Why don't you type in your work?

Check your writing if it is at least dimensionally correct.

Zc is wrong.

Voltage divided by impedance can not be voltage, so your equation for Va and Vb are wrong.
Check what impedances are parallel / series.

If you use complex impedance, use also the complex form of the voltage.

ehild
 
Because that would take me the whole night.

Sorry both equations are suppose to equal to zero, kirchhoffs current law, right ?

For Zc, would it be -200i ?

and the voltage as 300 @ 0 degrees ?
 
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this is what I was basing myself on if its any help.
 
irivce said:
Because that would take me the whole night.

Sorry both equations are suppose to equal to zero, kirchhoffs current law, right ?

For Zc, would it be -200i ?

and the voltage as 300 @ 0 degrees ?

I see you consider your time more dear than the time of your helpers.

Yes, Zc=-200i.

Yes, the sum at a node is zero.

Yes, the generator voltage is 300 V @ 0 degrees.

ehild
 
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Alright thank you, sorry for the crappy handwriting ill type it out next time
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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