**Question 1(c): Equivalent Inductance Calculation****Problem Statement:**Find the equivalent inductance, \( L_{eq} \), at terminals \( a-b \) of the circuit given. Show all work.**Circuit Diagram:**The provided circuit diagram contains the following components:- An inductor of 10 mH connected in series.- An inductor of 60 mH, 25 mH, 20 mH, and 30 mH connected in a combination of series and parallel.Here is the circuit layout in detail:- Inductor 10 mH connected in series with a parallel combination- The left branch of the parallel combination has an inductor of 25 mH.- The right branch parallel to the 25 mH inductor consists of a series combination of 60 mH, 20 mH, and 30 mH inductors.**Equivalent Inductance Calculation:**1. **Identify Series and Parallel Combinations:** - In the right branch: - Inductors 60 mH, 20 mH, and 30 mH are in series. - The equivalent inductance of series inductors ( \( L_s \) ): \( L_s = 60 + 20 + 30 = 110 \) mH2. **Combine Parallel Inductors:** - The inductors in the left and right branches are in parallel. - Inductors in parallel combine as: \[ \frac{1}{L_p} = \frac{1}{L_1} + \frac{1}{L_2} \] Where \( L_1 \) is 25 mH, and \( L_2 \) is 110 mH. \[ \frac{1}{L_p} = \frac{1}{25} + \frac{1}{110} = 0.04 + 0.0091 \approx 0.0491 \ (\text{in } \text{mH}^{-1}) \] Therefore: \[ L_p \approx \frac{1}{0.0491} \approx 20.37 \ \text{mH} \]3. **Add the Series Inductance:** - Finally, add the 10 mH series inductor to the parallel combination:

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Answered: Q1e) Find the equivalent inductance,…

Q1e) Find the equivalent inductance, Leq, at terminals a-b of the circuit given. Show all work. do 25 mH 10 mH Lea 60 mH 20 mH 30 mH b

Delmar's Standard Textbook Of Electricity

7th Edition

ISBN:9781337900348

Author:Stephen L. Herman

Publisher:Stephen L. Herman

Chapter20: Capacitance In Ac Circuits

Section: Chapter Questions

Problem 2PA: You are working in an industrial plant. You have been instructed to double the capacitance connected...

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