H(s)=? 5002 µF10 mH100NVoR1= 50 N, R2 = 100 N,L%3D 10 mH,С %3D 2 uF,ig(t) = 60 cos(10000t) mA10000 s + 5.107а) H(s)i,(t)= 60 cos(10000t) mAConstant voltage sources2 + 15000 s + 5.107voltage across capacitorVg(t)Vc(t)iç(t)V,(t)i,(t)VR, (t)VR, (t)current through the capacitor100 s? + 5.105 sVoltage from inductanceb) H(s) =s2 + 15000 s + 5.107Inductance currentVoltage across the resistor5.105 s + 25.108Current flowing through the resistorс) H($) -s2 + 15000 s + 5.107Inductance current at time t=0+ 5000 sIc(s)d) H(s) =H(s) =+ 15000 s + 5.107I,(s)100 s?+ 106 s + 25.108e) H(s) =s2 + 15000s + 5.107HE

Given circuit shown R1=50 Ω,R2=100 ΩL=10 mH,C=2 μFig(t)=60cos(10000t) mA

50N 2 µF ig 10 mH 100 N R1 = 50 N, R2 = 100 N, L%3D 10 mH,С %3D2 иF, i,(t) = 60 cos(10000t) mA 10000 s + 5.107 a) H(s) = ig(t) = 60 cos(10000t) mA Vg(t) Vc(t) ic(t) V,(t) i,(t) VR, (t) VR, (t) Constant voltage source s2 + 15000 s + 5.107 voltage across capacitor current through the capacitor 100 s2 + 5.105 s Voltage from inductance b) H(s) = s2 + 15000 s + 5.107 Inductance current Voltage across the resistor 5.105 s + 25.108 Current flowing through the resistor c) H(s) = s2 + 15000 s + 5.107 Inductance current at time t#0 s2 + 5000 s Ic(s) d) H(s) = H(s) = s2 + 15000 s + 5.107 100 s? + 106 s + 25.10 e) H(s) = %3D s2 + 15000 s + 5.107

50N 2 µF ig 10 mH 100 N R1 = 50 N, R2 = 100 N, L%3D 10 mH,С %3D2 иF, i,(t) = 60 cos(10000t) mA 10000 s + 5.107 a) H(s) = ig(t) = 60 cos(10000t) mA Vg(t) Vc(t) ic(t) V,(t) i,(t) VR, (t) VR, (t) Constant voltage source s2 + 15000 s + 5.107 voltage across capacitor current through the capacitor 100 s2 + 5.105 s Voltage from inductance b) H(s) = s2 + 15000 s + 5.107 Inductance current Voltage across the resistor 5.105 s + 25.108 Current flowing through the resistor c) H(s) = s2 + 15000 s + 5.107 Inductance current at time t#0 s2 + 5000 s Ic(s) d) H(s) = H(s) = s2 + 15000 s + 5.107 100 s? + 106 s + 25.10 e) H(s) = %3D s2 + 15000 s + 5.107

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

See similar textbooks

Similar questions

A resistance of 100 Ω, an inductance of 0.1 H, and a capacitance of 5(10−5) F are connected in series.If the total electromotive force is given by 110 sin 377t, such that at t = 0,Q = 0, and i = 0, find thecurrent for t > 0. Answer: i = −1.173e −276t + 1.008e −724t + 0.165 cos 377t + 1.075 sin 377t
) A dielectric material, which has relative dielectric constant εr is 4.8 and dissipation factortanδ=0,001 at 50Hz is considered. For the electrical field of E=60kV/cm calculate dielectricloss (P) dissipated as heat (Watt/cm3on this dielectric material.
A microstrip line is used as a feed line to a microstrip patch atenna.the substrate of the line a is alumina (εr = 10), while the dimensions of the line are W/d =1.2 and t/h = 0. detrmine the effective dielectric constant and characteristic impedance of the line.compare the coumputed characteristics impedance to that of a 50 Ω line.
1 A circuit having a resistance of 12Ω, an inductance of 0.15 H and a capacitance of 100μf in series is connectedacross a 100V, 50Hz supply. Calculate the impedance, current, the phase difference between the current andsupply voltage. 2. Two circuits with impedances of Z1 = 10 + j15Ω and Z2 = 6 – j8Ω are connected in parallel. If the supply current is 20A, what is the power dissipated in each branch?
Given a series circuit consisting of a DC voltage source, resistor, capacitor, inductor, and switch which closes at t=0. All elements are initially uncharged. If V=4 volts, R=64 Ohms, C=1/520 Farads, and L=8 Henries, Determine the circuit current (A,B,H,D): i(t)=Aexp(-Bt)sin(Ht+D) amps.
Given a parallel RLC circuit comprised of the following element: 58.48-ohm resistor, ideal inductor with reactance of 74.07 ohms; and a capacitor with reactance of 19.78 ohms. Compute for true power in watts given an ac voltage source of 100 cis 0 volts. Compute to the nearest 4 decimal places. No Scientific notation. Do not round off in the middle of calculation. Use stored values.
Short Problem: Given a parallel RLC circuit comprised of the following element: 78.38-ohm resistor, ideal inductor with reactance of 59.25 ohms; and a capacitor with reactance of 12.28 ohms. Compute for reactive power in VArs given an ac voltage source of 100 cis 0 volts. Give only the absolute value. Note: Follow this reminder carefully. Compute to the nearest 4 decimal places. No Scientific notation. Do not round off in the middle of calculation. Use stored values. Write the numerical values only. No units in your final answer. Spaces are not allowed. Excessive number of decimals as compared to the required number of decimals may result to an incorrect answer.
The answers were already given. a. 98.9949 Vb. 197.9899 Vc. 70 Vd. 100 mse. 10 Hzf. 20π rad/secg. 54.9124°h. v(t) = 98.9949sin(20πt - 54.9124°)i. 29.0880 Vj. 108.8253°k. 66.8639 ms
A capacitor and a 30-ohm resistor are connected in series. What is the equation of the resulting current if that capacitor has a capacitance of 80 microfarads and the combination is placed across a power supply whose equation is e = 325 sin (314t)? a.) i(t) = 6.52 sin (314t - 53°) b.) i(t) = 6.52 sin (314t + 53°) c.) i(t) = 6.53 sin (314t + 52°) d.) i(t) = 6.53 sin (314t - 52°)
Short Problem: Given a parallel RLC circuit comprised of the following element: 62.52-ohm resistor, ideal inductor with reactance of 33.15 ohms; and a capacitor with reactance of 6.11 ohms. Compute for true power in watts given an ac voltage source of 100 cis 0 volts. PLEASE ANSWER WITHIN 30 MINUTES. Round off to the nearest 4 decimal places. No Scientific notation. Do not round off in the middle of calculation. Use stored values. Write the numerical values only. No units in your final answer. Spaces are not allowed.
Short Problem: Given a parallel RLC circuit comprised of the following element: 97.19-ohm resistor, ideal inductor with reactance of 36.14 ohms; and a capacitor with reactance of 16.25 ohms. Compute for true power in watts given an ac voltage source of 100 cis 0 volts. Note: Follow this reminder carefully. Compute to the nearest 4 decimal places. No Scientific notation. Do not round off in the middle of calculation. Use stored values. Write the numerical values only. No units in your final answer. Spaces are not allowed. Excessive number of decimals as compared to the required number of decimals may result to an incorrect answer.
A resistor'R' with resistance value of 24 ohm, an inductor 'L' with inductance 20mH, and a capacitor 'C' with capacitance 50 micro Farrad are connected in series with a AC voltage v(t) where v(t) = 50 cos (2 vt + 30 degrees) v. Determine the current i(t) and total impedance if the frequency f is i. 60 Hz ii. 400Hz