This English question involves literary analysis, grammar, or writing skills. The detailed response below provides a well-structured answer with supporting evidence and clear explanations.

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6.0 V
Here's the solution to the circuit problem:
a) Calculate the potential difference across the 4.0 resistor.
Step 1: Identify the given values for the 4.0 resistor. The current flowing through the 4.0 resistor is . The resistance is .
Step 2: Apply Ohm's Law () to find the potential difference. The potential difference across the 4.0 resistor is .
b) Calculate the resistance of resistor R2.
Step 1: Determine the potential difference across R2. Resistors in a parallel branch have the same potential difference across them. Since R2 is in parallel with the 4.0 resistor, the potential difference across R2 is the same as calculated in part (a).
Step 2: Determine the current flowing through R2. The total current entering the parallel combination is (as shown by the current flowing through R1 and into the junction). By Kirchhoff's Current Law, the total current entering a junction equals the sum of currents leaving it.
Step 3: Apply Ohm's Law () to find the resistance of R2. The resistance of resistor R2 is .
c) Calculate the resistance of resistor R1.
Step 1: Determine the potential difference across the 2.0 resistor on the right. The current flowing through this resistor is .
Step 2: Determine the potential difference across R1 using Kirchhoff's Voltage Law. The total supply voltage is . The components R1, the parallel combination, and the 2.0 resistor on the right are in series. We know , (from part a), and .
Step 3: Apply Ohm's Law () to find the resistance of R1. The current flowing through R1 is . The resistance of resistor R1 is .
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Here's the solution to the circuit problem: a) Calculate the potential difference across the 4.0 resistor.
This English question involves literary analysis, grammar, or writing skills. The detailed response below provides a well-structured answer with supporting evidence and clear explanations.