Question:

If each of the resistances in the circuit is 10 \(\Omega\), the resistance between terminals A and B is:

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For complex resistor networks, use delta-to-star (or star-to-delta) conversion to simplify the calculation of equivalent resistance.
Updated On: Jun 19, 2026
  • 10 \(\Omega\)
  • 20 \(\Omega\)
  • 30 \(\Omega\)
  • 50 \(\Omega\)
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The Correct Option is A

Solution and Explanation

Step 1: Recognize the type of network.
The circuit is a combination of a delta (triangle) network and a Y (star) configuration. All resistances are equal \(R = 10~\Omega\).

Step 2: Convert delta to star if needed.

- Delta resistances: \(R_\Delta = 10~\Omega\)
- Star resistance: \(R_Y = \frac{R_\Delta}{3} = \frac{10}{3}~\Omega\)

Step 3: Simplify series and parallel.

- After delta to star conversion, combine series and parallel resistances between terminals A and B. Calculation yields equivalent resistance: \[ R_{AB} = 10~\Omega \]

Step 4: Conclusion.

The resistance between terminals A and B is 10 \(\Omega\).
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