Question:
What is the equivalent resistance between the points A and B of the network?
What is the equivalent resistance between the points A and B of the network?
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For resistances in series, add them directly; for resistances in parallel, use the formula \( \frac{1}{R_{{eq}}} = \frac{1}{R_1} + \frac{1}{R_2} \).
Updated On: Mar 16, 2026
- \( \frac{57}{7} \, \Omega \)
- 8 \( \Omega \)
- 6 \( \Omega \)
- \( \frac{57}{5} \, \Omega \)
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The Correct Option is B
Solution and Explanation
To solve for the equivalent resistance between points A and B, we first simplify the given resistances using series and parallel combinations.
Start by analyzing the network step by step: 1. Combine the resistances that are in series. 2. Combine the resistances that are in parallel. Once simplified, the equivalent resistance turns out to be 8 \( \Omega \).
Final Answer: 8 \( \Omega \).
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