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Not sure which you're referring to exactly (page #'s?) but in general, power drain is the same power that the p=i^2r refer to.
Holy crap I just saw this thread and I just read that page while I was studying on my own haha. Small world. As previous post mentioned, P=IV gives the right intuition, if V is held constant, I must increase (conductivity must increase or resistivity must decrease since they're reciprocals) and therefore I increases, increasing Power "drain" through the resistor. 🙂Can you take a look at the example on page 175 of physics 2? I don't understand their explanation
Yeah, perhaps your confusion could be if you are trying to increase the resistance in the wire but that would cause less voltage to be dissipated from the resistor itself.
that's a good point. Since p=ri^2=vi=v^2/r, people ask which one of the formulas to use. If you want to understand if power increases or decreases, you want to use the one which has one of the variables constant, otherwise you have to think what happens when one increases and the other increases.
In this example, vi is what works - v is constant, so p changes the same way as i. Trying to use ri^2 is not so helpful - r goes down when i goes up, so the effect on power is not so obvious.
So the relationship is decrease resistance and increase power drain?
Haha accidental post. But yes you deserve +2 for clarity 🙂
Ahh ok. P = IV ( and V=IR). so they are saying that the voltage is fixed so you can only worry about the I in the equation (current). It's the same. How much power does the resistor use? P = IV How to increase I? increase the conductivity
Oh I see. Ok so if P = IV, holding V constant P must go up so I has to go up. Got it. I forgot about these equations. I was simply trying to deduce it using ohms law by thinking increased resistance = higher dissipation of energy into thermal energy but I guess that's not the case?
What exactly is the point of a resistor then? I thought the point was to decrease current flow?