Problem 1: For the circuit shown here determine the current, ic(t), using the following circuit is(t)) element values: is(t)=12cos(2π x 106t - 60°) mA R=50 C=3nF ic(t)=8.23cos(2π × 10ºt — 13.3°) mA - Problem 2: For the circuit shown here determine the current, is(t), using the following circuit element values: R ww is(t) R vs(t)=20cos(7x10¹t - 90°) V Ds(1) C R = 10 ΚΩ L = 10 mH C = 15 nF is(t) = 1.9cos(7 × 10¹t — 104.8°) mA HH Lic ell

Problem 1: For the circuit shown here determine the current, ic(t), using the following circuit is(t)) element values: is(t)=12cos(2π x 106t - 60°) mA R=50 C=3nF ic(t)=8.23cos(2π × 10ºt — 13.3°) mA - Problem 2: For the circuit shown here determine the current, is(t), using the following circuit element values: R ww is(t) R vs(t)=20cos(7x10¹t - 90°) V Ds(1) C R = 10 ΚΩ L = 10 mH C = 15 nF is(t) = 1.9cos(7 × 10¹t — 104.8°) mA HH Lic ell

Delmar's Standard Textbook Of Electricity

7th Edition

ISBN:9781337900348

Author:Stephen L. Herman

Publisher:Stephen L. Herman

Chapter21: Resistive-capacitive Series Circuits

Section: Chapter Questions

Problem 2PP: Assume that the voltage drop across the resistor, ER, is 78 V; the voltage drop across the...

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