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In the following figure, you can see a circuit with R1 = 2 Ω, R2 = 2 R1, R3 = 0.5 R2, R4 = 2 R3. E1 and E2 are identical batteries with EMF 5 V and internal resistance 0.25 Ω. (a) Find the current in every resistance using Kirchhoff's law. [6] (b) Find the potential difference, VAC, between A and C point. [2] (c) Suppose, you replace the second battery with a capacitor of capacitance of 10 F. After sufficient time, what would be the total current of the whole circuit? [2]

In the following figure, you can see a circuit with R1 = 2 Ω, R2 = 2 R1, R3 = 0.5 R2, R4 = 2 R3. E1 and E2 are identical batteries with EMF 5 V and internal resistance 0.25 Ω. (a) Find the current in every resistance using Kirchhoff's law. [6] (b) Find the potential difference, VAC, between A and C point. [2] (c) Suppose, you replace the second battery with a capacitor of capacitance of 10 F. After sufficient time, what would be the total current of the whole circuit? [2]

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In the following figure, you can see a circuit with R 1 = 2 Ω , R 2 = 2 R 1 , R 3 = 0.5 R 2 , R 4 = 2 R 3 . E 1 and E 2 are identical batteries with EMF 5 V and internal resistance 0.25 Ω . (a) Find the current in every resistance using Kirchhoff's law. [6] (b) Find the potential difference, V A C , between A and C point. [2] (c) Suppose, you replace the second battery with a capacitor of capacitance of 10 F . After sufficient time, what would be the total current of the whole circuit? [2]

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