The circuit shows a coil of resistance 1552 and inductance 13.26 mH supplied by a complex voltage "v". 1522 13.26 mH ww m ()) Given that the Fourier expression for the voltage is v = 60+ 54.08Coswt + 11.18Cos3wt + 5.22Cos5wt + Determine a. The phase angle of the fifth harmonic of the current expression b. the effective value of the circuit current c. the circuit power factor d. the total apparent power

The circuit shows a coil of resistance 1552 and inductance 13.26 mH supplied by a complex voltage "v". 1522 13.26 mH ww m ()) Given that the Fourier expression for the voltage is v = 60+ 54.08Coswt + 11.18Cos3wt + 5.22Cos5wt + Determine a. The phase angle of the fifth harmonic of the current expression b. the effective value of the circuit current c. the circuit power factor d. the total apparent power

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

Please answer with type please if possible..
I need the answer as soon as possible
V 25 Figure 2 The Fourier series of the full-wave rectified wave shown above is given by: 100 F(t) = e = - Cos754.29t Cos1508.57t Cos2262.87t) 3 15 35 a. What is the frequency of the waveform? b. Which harmonics are present in the rectified wave? c. What is the magnitude of the direct current component?
3. The signal shown in figure below can be considered as the sum of three square wave signals. 3 -8 -7 -6 -5 -4 -3 -2 -1 0 1 3 4 5 7 8 t (seconds) a. Calculate the Fourier series coefficient of shown square wave signal using the analysis equation. b. Write your solution in rectangular form and in polar form. c. Write an equation that expresses the function as the sum of three rectangular waves. d. Look up the formula for the coefficients of rectangle functions, calculate the Fourier series coefficients for each of these signals, taking into account the time shifts. Then add to find the same result in (a) 2.
According to Fourier analysis, which of the following can be said for the square wave? It consists of basic sine wave and double harmonics Olt consists of fundamental and sub-harmonic sine wave O It consists of basic sinūs wave and single harmonics Olt consists of basic sinūs wave and harmonics
An e.m.f. “e" is given by: e = 40 + 150Sinωt + 30Sin(2ωt-π/4) + 10Sin(4ωt-π/3) +⋯volts With a fundamental frequency of 50 Hz, “e” supplies a series connection of a 100 ohms resistor and 15µF capacitor. Determine a. The r.m.s. value of the voltage b. The amplitude of the second harmonic of the circuit current c. The phase angle of the fourth harmonic of the current d. The r.m.s. value of the circuit current e. The apparent power consumed by the circuit f. The overall power factor
(b) A periodic signal is given in Figure Q1(b). Show that the exponential Fourier Series for the signal is given by -To x(t) = x(1) +00 Σ n=-00 - sinc T To Figure Q1(b) 'NT' 2πt ein ²mt 2To (5 marks) |
it says COSINE not sine Is the signal x(t)=2+ sin 2 - 3 cosлt periodic? Can it be expressed using complex exponentials
Communcation Fourier series
Sow all details Calulate Fourier, RMS and Average from the image below.
Determine the Fourier series expansion of the rectangular pulse train below. Ax) +1 ... 1 -1 2.
Find the solution to this wave, Fourier series