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For answers to the previous questions asked, I have: I_max = 2.566A resistance of circuit, R = 31.29 Ω I'm not sure if those values are needed to calculate the answer to this question, so I'm providing them just in case.
Well the impedance of inductor is omega*L, for capacitor it is 1/(omega*C). now \[\tan\]=( (X_L - X_C)/R) and \[\cos\]= R/ underroot((X_L-X_C)^2+R^2). Pavg=Vrms*Irms*cos(phi) Now , you have two unknowns (L and C) and the above two equations. Solve it to get the result.
PS: Vrms= Vmax/underroot(2), Irms=Imax/underroot(2)
underroot? Do you mean square root?
Thank you for answering my question, btw. I really appreciate it.
Yeah, square root. :P And those should be tan(phi) and cos(phi). It's no big a deal, I liked doing it! :D
Okay I'll work through it and see what I come up with. Smartphysics can be really frustrating! :-P. I liked the mechanics aspect of physics, but electricity and magnetism just is not my thing.
Okay. I love mechanics! It's so much fun. Electrostatics and magnetics is a lot like mechanics though. But I find optics horrible! I really suck at both geometrical and ray optics. Meanwhile, is Smartphysics a physics forum? I'm googling it now.
Lol, no. It's the most horrible thing ever invented. It's a site where you submit homework.
What! You mean to say the internet is used for ACTUAL work! That's crazy talk! I thought it was all about facebook.com and snog.com Hahaha. :P
No, I mean the questions that are asked. I feel like I'm not learning anything in the class.
Okay I must be a complete idiot. There are the first two equations you gave: Z = (omega*L) and Z = 1/(omega*C) I guess I'm just missing something, but why do we need the other three equations; the one for tan(phi), cos(phi), and P_avg?
|dw:1369760684756:dw| Well it works like this: To calculate X_L and X_C you need to find omega*L and 1/omega*C respectively. But X_L andX_C shall be unknown too since C and L are unknown. tan (phi) is given and using X_L and X_C you can form 1 euation containing C and L. Now calculate cos(phi) (equal to= P/(Vrms*Irms) )and cos(phi)=R/ squareroot((X_L-X_C)^2+R^2) <
In the triangle the angle should be phi, in place of theta.
So we don't use the "L" value that was given in the description of the problem?
Oh, I'm so sorry I never saw your reply. :( Of course we do. For calculating the X_L we need it. X_L=omega*L. Similarly, X_C=1/(omega*C) All the values shall be required.