Alternative formulas for Ohms law

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The discussion centers on an alternative formula for Ohm's Law, specifically R=V^2/P, which incorporates power. While participants acknowledge that this equation can be derived from basic principles, they clarify that it doesn't fully represent Ohm's Law, which traditionally relates resistance, voltage, and current without power considerations. The importance of understanding the limitations of these equations is emphasized, noting that Ohm's Law applies primarily to metals at constant temperatures and may not be valid for non-linear components like diodes or filament bulbs. Participants also highlight the necessity of algebraic manipulation to derive useful relationships from these equations. Overall, the conversation underscores the need for clarity in mathematical notation and the contextual application of electrical formulas.
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TL;DR
Ohms law, electricity
Hi.
Have any one try this way:
R=V2/P
 
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Yes. Is it so strange to believe that wouldn't be a thing? If you know two of the three, you can find the third. Rearrange the equation if you like, basic algebra.
 
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brinker said:
TL;DR Summary: Ohms law, electricity

Hi.
Have any one try this way:
R=V2/P
Yes, all the time. This isn't exactly Ohm's law. He didn't include anything about power.

P=V2/R and P=I2R are equations that I used frequently.

All of the combinations of the basic definitions R=V/I and P=VI are useful. You'll need to get to the point where you can use simple algebra to manipulate these to find what you want from the data you have.
 
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brinker said:
Have any one try this way:
R=V2/P
Lordy. I'm glad @Averagesupernova and @DaveE understood your question as written; I sure did not.

@brinker -- I will send you some tips on using LaTeX to post math equations at PF. In the mean time, please be sure to show exponentiation using the "^" symbol. When I read your equation as written, I could not figure out where the variable ##V_2## came from and what in the world the variable ##P## was. Now that I've seen the replies talking about the power equation, I realize that what you meant to write was R=V^2/P, or in LaTeX:
$$R = \frac{V^2}{P}$$
 
DaveE said:
Yes, all the time. This isn't exactly Ohm's law. He didn't include anything about power.
And, of course, Ohm's Law is not being quoted here completely. Ohm's law deals only with metals at a constant temperature. The algebra is correct only under these conditions where the effective resistance of a component is constant. The equation is not valid for diodes or filament light bulbs etc..
 
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