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Question

0 A

1 A

0.25 A

0.5 A

Solution

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Step-by-Step Solution Step 1: Understand the Circuit Layout In the given circuit, each loop is arranged such that the sum of potential rises and drops around each loop is the same. From the question statement, we learn that the net potential difference across each loop is effectively zero. Step 2: Apply Kirchhoff’s Voltage Law (KVL) According to Kirchhoff’s Voltage Law, the algebraic sum of all potential differences around any closed loop in a circuit is zero: $ \sum V = 0 $ Since the question states that the potential difference in each loop is zero, this satisfies KVL trivially without requiring any current flow. Step 3: Conclude the Current in Each Loop Because there is no net potential difference to drive a current in the circuit (each loop sums to zero), no current flows through any of the resistors. Hence, the current in each resistor is: $ I = 0 \text{ A} $ Final Answer The correct answer is 0 A, indicating no current flows in the circuit.

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