Talk:RLC circuit

copy + paste[edit source]

Hello,

this seems to be only a copy from Wikipedia's article w:RLC circuit. Everyone can copy + paste. But not everyone can make a new learning experiment now with this and try to rephrase this in our own words or use Wikipedia's article to generate information or a better learning experience on another level ?

Please also see: Wikiversity:What Wikiversity is not

"A duplication of other Wikimedia projects. While Wikiversity complements other Wikimedia projects, it will not simply duplicate their content. So, if you want to read about a topic, you may be better off visiting, say, Wikipedia or Wikibooks, but if you want to learn about this topic, you can do so at Wikiversity. Learning materials will be created and used on Wikiversity, but materials on other projects may also be used as learning materials themselves or even places to consolidate this learning, i.e. writing an article, manual etc based on what you've learned. There may be some overlapping, but each project will maintain its own focus."

Also worthwile reading: Wikiversity:What is Wikiversity? How to Cite from Wikipedia. ----Erkan Yilmaz uses the Wikiversity:Chat (try) 09:20, 19 July 2008 (UTC)[reply]

Yes it is copy paste, but that is not a bad way to start.[edit source]

I think this needs to be simplified and adapted to OpenStax University Physics. See https://cnx.org/contents/eg-XcBxE@8.87:JOs6racw@3/153-RLC-Series-Circuits-with-A

This would make a good student project in such a course. What we really need is a derivation, based on complex numbers, of this formula:
▭ RLC series circuit $V_{0}=I_{0}Z$ where $Z={\sqrt {R^{2}+\left(X_{L}-X_{C}\right)^{2}}}$ and $\phi =\tan ^{-1}{\frac {X_{L}-X_{C}}{R}}$