A 10 resistor and a 5 μF capacitor are connected in parallel. This parallel combination is also in parallel with the series combination of an 8 resistor and a 300 μH inductor. These three parallel branches are driven by a sinusoidal current source whose current is 825 cos(20, 000t +30°) A. Figure Zc Zg₂ www ZRI < 1 of 1 > ▼ Part A Determine the impedances in (Figure 1). Express your answers in ohms to three significant figures. Enter your answers in rectangular form separated by commas. ZL, ZRI, ZR2, Zc = Submit Part B V₂ = Request Answer Submit AΣo↓ vec 6 Request Answer Reference the voltage across the current source as a rise in the direction of the source current and find the phasor voltage. Express your answer in volts to three significant figures. Enter your answer using angle notation. Express argument in degrees. 17 ΑΣΦ | 11 | vec www. ? S V ? Ω, Ω, Ω, Ω

A 10 resistor and a 5 μF capacitor are connected in parallel. This parallel combination is also in parallel with the series combination of an 8 resistor and a 300 μH inductor. These three parallel branches are driven by a sinusoidal current source whose current is 825 cos(20, 000t +30°) A. Figure Zc Zg₂ www ZRI < 1 of 1 > ▼ Part A Determine the impedances in (Figure 1). Express your answers in ohms to three significant figures. Enter your answers in rectangular form separated by commas. ZL, ZRI, ZR2, Zc = Submit Part B V₂ = Request Answer Submit AΣo↓ vec 6 Request Answer Reference the voltage across the current source as a rise in the direction of the source current and find the phasor voltage. Express your answer in volts to three significant figures. Enter your answer using angle notation. Express argument in degrees. 17 ΑΣΦ | 11 | vec www. ? S V ? Ω, Ω, Ω, Ω

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 given impedance draws 5 A from a 120 V, 60 Hz source. The current through the impedance lags the voltage across it by 60°. What is the total current drawn from the source when 100 µF capacitor is connected in parallel with the given impedance?
This isn't apart of a test it is a homework question I added an image that contains the figure for this problem An RLC�� circuit with a 15 μF�F capacitor is connected to a variable-frequency power supply with an rms output voltage of 6.8 VV . The rms current in the circuit as a function of the driving frequency appears as in (Figure 1) . Part A What is the value of the resistor? Express your answer to two significant figures and include the appropriate units. figure 1 image for this question. Question 2 John is changing a lightbulb in a lamp. It's a warm summer evening, and the resistance of his damp skin is only 3300 ΩΩ . While one hand is holding the grounded metal frame of the lamp, the other hand accidentally touches the hot electrode in the base of the socket. The voltage of the socket is 120 VV . Use the data shown in (Figure 1) . Part A What is the current through his torso? Express your answer with the appropriate units.
The current through a 50 mH inductor is given below. Use Ohm’s Law to find the voltage. Convert to polar form, find the impedance and complete the math, then convert back to the waveform at i1 = 7.5sin(2500t – 20°) mA and i2 = 5.9sin(200t + 40°) mA
Find the equivalent capacitance for the following circuit. Round the final answer to the nearest tenth of a decimal point. Example 12.4uF or 2.7pF. 16uF 20uF 4uF 4uF 10UF 10UF
A 15µF capacitor and a 470 ohm resistor are connected in series with a function generator. The supply voltage is 50V RMS 40Hz. Find the reactive power for this circuit.
What is the capacitive reactance of 0.001-F capacitor at 60Hz? answer should be in rectangular form
A sinewave voltage with amplitude 2 V and frequency 1 kHz is applied capacitor. The capacitance is 0.1 uF. What is the amplitude of the current? across a
Consider a drcuk where an ideal inductor L=D.144H is connected in parallel to a resistor R=1.00k. This combination is connected in series with a capacitor C=3.67e-07. This combination in connected to a power supply source of frequency f-3.4kHz. To study this circuit you need to drawa phasor diagram. Note the sum cf the current phasors through the resistor and the inductor must be equal to the phasor representing the current through the capacitor fie. the total current). You should draw the phasor for the current through the capadtor on the horizontal axis, since this is also the total ourrent delivered by the supply. The angie between this phasor and that of the power supply represents the phase angle o. Note that the voltage across the inductor equals the voltage aoross the resistor since they conmected parallel to esch other. Furthermore the sum of the phasors representing the currents through the inductor and the resistor equals the phasor representing the current through the…
Problem 3 a) In Figure 1, the current through a 550 nF capacitor is i= 12 x 10-3 A sin(2000t + 20°). What is the sinusoidal expression for the voltage e? b) In Figure 2, the voltage across a 110 mH coil is e = 150 V sin(377t + 45°). What is the sinusoidal expression for I %3D the current i? i – - e e Figure 1 Figure 2 Page 1 of 2
An inductive impedance made up of a resistor and an inductor has the characteristic that its currentadvances in phase to the voltage at the impedance A) lags in phase with the voltage across the impedance B) is in phase with the voltage across the impedance. C) None of the above
QUESTION 5 A resistor, a capacitor, an inductor, and a mystery component are connected in parallel. The resistor has a resistance of 300N, the capacitor has a reactance of 2500, and the inductor has a reactance of 6000. The total impedance of the circuit is 59.52-j119.640. What is the mystery component? O there is no mystery component O resistor O inductor O capacitor
The phasor of the impedance of an AC circuit has no vertical component. What does this mean? there are no reactive components in the AC circuit the resistance of the circuit is equal to the reactance of the reactive components the inductive reactance and capacitive reactance are equal in magnitude there are no inductors in the circuit