Well for P1 it is a simple circuit so P1 = V^2/(R+r) For P2 I am a little stuck. I seem to have gotten V = 2IR + Ir and RT = 2R +r but I don't think those are correct and I am having difficulty using kirchhoff's 2nd law and relating it to find P2.
Well for P1 it is a simple circuit so P1 = V^2/(R+r) For P2 I am a little stuck. I seem to have gotten V = 2IR + Ir and RT = 2R +r but I don't think those are correct and I am having difficulty using kirchhoff's 2nd law and relating it to find P2.
For P2, V = 2IR + Ir is the potential drop for one loop that consist of one cell with an internal resistance r and external resistance R. The total power dissipated is P2= 4I2R + 2I2r Note that total effective resistance for the second circuit is R + 0.5r.
From here, you should be able to find the required ratio.
For P2, V = 2IR + Ir is the potential drop for one loop that consist of one cell with an internal resistance r and external resistance R. The total power dissipated is P2= 4I2R + 2I2r Note that total effective resistance for the second circuit is R + 0.5r.
From here, you should be able to find the required ratio.
hi I'm doing the same question and I still don't get it
ive only done what was written here: P1 = V^2/(R+r) P2= 4I2R + 2I2r
Note that total effective resistance for the second circuit is R + 0.5r.
In the second circuit, you can find an expression for the current in terms of the emf V and the total effective resistance such that you can write P2 in terms of V, R and r. Then use the question info for the ratio of power to find the required ratio of R/r.
The main idea is to treat the two internal resistances in the second circuit as a set of parallel resistors in series with the main resistor. At that point the solution becomes pretty easy... it's just that the Isaac Physics hints lead you down a road that is pretty complex.
The diagrams the video does makes it easier to understand.