(A) Here as we know that dissipation rate or maximum energy will transfer when the internal resistance of the battery is equalled to load resistance
As we can see that from the diagram that Internal resistance (r) of batteries are parallel to each other
So, the effective resistance is = (r*r) /(r+r) = r/2 = 0.3/2 = 0.15 ohms
And maximum energy transfer occurs when R = 0.15 ohms
(B) The maximum energy dissipation rate into R = [E^2] /(r/2)
Maximum energy dissipation = 2(E^2)/r = 2(12^2)/0.3 = 960W
8 39 o In Fig. 27-50, two batteries with an emf 12.0 V and an internal...
You have two batteries, both with an emf of 1.5V. The internal resistance of the first battery is 0.5 Ohm, and the internal resistance of the second battery is 1 Ohm What will be the current through an external resistor with a resistance of 2 Ohm, if the two batteries are connected in series? What will be the current through an external resistor with a resistance of 2 Ohm, if the two batteries are connected in parallel? What will be...
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In Figure (a), both batteries have emf ε = 1.30 V and the
external resistance R is a variable resistor. Figure (b) gives the
electric potentials V between the terminals of each battery as
functions of R: Curve 1 corresponds to battery 1, and curve 2
corresponds to battery 2. The horizontal scale is set by Rs = 0.300
Ω. What is the internal resistance of (a) battery 1 and (b) battery
2?
0.65 R 0 R 0.390 R (22)...
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