3. The admittance of a device is given by Yin (jw) = 0.008 + j0.004 at w = 500 rad/s. Construct an equivalent R, L, or C circuit valid at this frequency. Draw the resulting circuit.
Q: Please solve sectoin B only Thank you in advance
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Q: 6V 520 Hz R₁ 100 2 www 2μF R2 470 C2 100 mH 1 μF
A: Summary of ValuesXL=326.73ΩXC1=153.2ΩXC2=306.4ΩXS=173.53ΩXP≈135.18ΩZT≈168.05Ωθ≈53.5∘
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- Let a 100V sinusoidal source be connected to a series combination of a 3 resistor, an 8 inductor, and a 4 capacitor. (a) Draw the circuit diagram. (b) Compute the series impedance. (C) Determine the current I delivered by the source. Is the current lagging or leading the source voltage? What is the power factor of this circuit?A voltage wave of 250 kHz has a Vmax-5 V and Vmin=-35 V. The duty cycle of this wave is 0.875. This voltage waveform has been applied across a 2.5 µH inductor for a very long time so that steady state has been achieved. Diagrams of the wave parameters and circuit are shown in this figure: L What is the average voltage of this wave? Average voltage = 35 V Voltage (arb, unit) 1.25 Minimum current: -3.5€ Amps 1 0.75 0.5 0.25 0 4.25 05 Have you integrated the wave over full cycle? 4.75 4 -1.25 Vmax 0.5 Vmin What is the average current flowing through the inductor? Average current = 3.56 A 15 Period/s On average, there is no power consumed by the inductor. Have you considered this? What are the maximum and minimum currents that flow through the inductor? Maximum current: 0.50 Amps D= 25 TH TH Have you used the relationship for current and voltage in an inductor? Have you considered the slope of the current wave?A series RL circuit connected to an AC voltage sinusoidal source of 100 V peak voltage and 1 kHz frequency. If R = 1 ohm and L = 1 mH, then... a) The rms current through the circuit leads the source voltage b) The rms current through the circuit is 11.114 A 279.043° c) The rms current through the circuit is 15.718 A z-80.96° O d) The rms current through the circuit is 15.718 A 270.56°
- Can someone help me with this question1.A sinusoidal voltage signal with a maximum magnitude of 1.0 V is superimposed on a 3.0 V DC voltage. i. Write down the total instantaneous value of the combined voltages. ii. Sketch the superimposed voltage and labeled its values.VI Find v₁ and v2 for @= 10000 rad/sec. Sketch the waveforms for vs, vi and v2. Repeat for ( = 100 rad/sec. Zc = jwc DC VDC PR₁ VID² v₁ = 10 cos(cor) V R₂ Rs 10 Ω Rs 1.0 ΚΩ 10.0 μF HH 20 V 1.0 ΚΩ R2 www. R₁ 10.0 μF HH + V₁ 10.0 kn - AC od R. //R₂ www RL +51 _w_111 + RL V₂ I
- 3 Find average value, RMS value and form factor of waveform shown in figure. [BV 2017] i(t) 5A 2.5 time -5Adetermine the total impendance of the circuit in polar form.For the resistor shown above what best describes its behavior at 1 MHz? It responds primarily as a resistor It responds primarily as a capacitor O It responds primarily as a inductor It responds primarily as a transformer
- = 960 N 60 Hz R = 490 N ell X = 230 0 The 60-Hz ac source of a series circuit has a voltage amplitude of 120 V. The resistance, capacitive reactance, and inductive reactance are as shown in the figure. What is the rms current in the circuit? * AShown in the figure below is an "RC" circuit drive by an AC power source. The AC power source has an RMS voltage of Vps (RMS) = 11.58 Volts and is running at a frequency of f = 1.326e+04 Hz. resistor has a resistance of R = 3750 2 and the capacitor has an capacitance of C = 3.17e-09 Farads. Vps R ww Write the FORMULA for the total impedance of the circuit Ztot = Write the FORMULA for the phase of the total impedance of the circuit tot = Determine the numerical value of Ztot = Determine the numerical value of Pztot= Determine the current through the circuit: • I(PEAK) = • I(RMS) = Determine the voltage across the resistor: Amps Amps S2 C degreesHW1//: find the amplitude, period, and frequency for the following waveform. a. 20 sin 377t b. 5 sin 754t c. 10° sin 10,000r d. 0.001 sin 942t f. ) sin 6.283t e. -7.6 sin 43.6t HW/2 Find the phase relationship between the waveforms of each set: a. v= 4 sin(wt + 50°) i = 6 sin(wt + 40°) 80°) i = 5 x 10- sin(wt 60°) i = 0.1 sin(wt + 20°) b. v= 25 sin(wt 10°) c. v= 0.2 sin(wt d. v= 200 sin(wt 210°) i- 25 sin(wwt – 60°) HW/3 Repeat Problem 29 for the following sets: a. v= 2 cos(wr - 30°) i = 5 sin(wt + 60°) c. v= -4 cos(wt + 90°) i = -2 sin(wt + 10°) b. v -1 sin(wr + 20°) i - 10 sin(wwt - 70°)