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Circuit B. Ι = 3 A. CIRCUITS WORKSHEET. 1. Determine the equivalent (total) resistance for each of the following circuits below. The key to this problem is that the ladder is infinite. Using this fact, we can conclude that the equivalent resistance Rin should not change if we remove one “ resistors in parallel,. Example 18.1. Solution: Σ; or the reciprocal of the equivalent parallel resistance is equal to the sum of the. We can start with simple relationships for the equivalent resistance of series and parallel combinations. Then we can use series and parallel combinations to Let's discuss the strategy! A. B. Example: calculate the equivalent resistance of the resistor. “ladder” shown. All resistors have the same resistance R. Solution continued 3. The equivalent resistor of R. 1. , R. 2. , and R. 4 has a resistance of: Resistors R. 3 and R. 5 are acting in series, so we add.Find the equivalent resistance of the circuit shown below. Find the voltage drop over, current through, and power dissipated by each resistor. Put your results So resistance between the ends A and E is. 20. Solution. As the resistances R₂ and R₁ are in series,. R' = 10 + +10= 26.67 £2. 3 their equivalent resistance.