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- A series R–L–C circuit comprises a 5µF capacitor, a 4ohm resistor and a variable inductance L. The supply voltage is 10∠0◦ V at a frequency of 159.1 Hz. The inductance is adjusted until the p.d. across the 4 ohm resistanceis a maximum. Determine for this condition (a) the value of inductance, (b) the p.d. across each component and (c) the Q-factor of the circuit.1. The waveforms x, y, and z are connected to the circuit presented in the figure below. Assuming that Q = 0 initially, determine the waveforms of Q and Q'. X y Z S Z IBI R y QAn inductor of 230 milli Henry, a capacitor of 15 micro farad and a 200 ohm resistor are in series across a 36 V and 60 Hz voltage source. Find the total current a. 150 mA b. 0.164 A c. 0.2 A d. 170 mA
- A voltage of 6 cos(100rt) V is fed as y-input to a CRO. The waveform seen on the screen of the CRO is shown in the figure. The Y and X axes settings for the CRO are respectivelyVcc = +12 V %3D a. Determine the following values for the fixed-bias configuration in the figure to the right. Rc IBo and ICO 2.2 k2 C2 RB 240 k2 ac output VCEQ, VB, and Vc 10 uF C ac input VCE B = 50 VBC 10 µFThe voltage across a 10uF is shown in the figure below. Determine the current waveform. Showw all steps how you compute the current and draw the corresponding waveform. v(t) (V) 10 15. 10 15 (0 (ms) nere to search Ae
- OUTPUT VOLTAGE (V) 2.0 1.8 1.6 1.0 0.8 0.6 0.2 0 <-50 a. TMP35 b. TMP36 c. TMP37 +Vs = 3V -25 0 50 25 TEMPERATURE (°C) 75 Figure 6. Output Voltage vs. Temperature 100 b 125 00337-007 Using the appropriate curve, develop a linear equation for the output temperature as a function of voltage.CBASFEED BUCK 300L 20 桃 1: 200 € 200AC Circuits Sine-wave generator f- 25 kHz V₁ = 3.0 V VR 888 100 mH Figure 6-Test Circuit 3. Using a two-channel oscilloscope, measure the peak-to-peak voltage VR across the resistor and the peak-to-peak voltage VL across the inductor. Measure the voltage across the inductor using the difference technique described in a previous experiment. Record the voltage readings in Table 2. VL 10 k 1 XL Table 2- Measured and Calculated Values (f = 25 kHz) ZT
- Make a clamper circuit using 500 µF capacitor, silicon diode, and a 100 KΩ resistor connected to a 10 Vpeak sine wave. Draw the output waveform and indicate the amplitude and the time values supported by your solutions. Do these for both positive and negative clamper circuit. Show your circuits first before your solutions and waveforms.Which of the following is true for pure capacitive circuit? O a. Current lags the voltage by 90 degree O b. Voltage lags the current by 90 degree O c. Voltage leads the current by 90 degree O d. Voltage and current are inphaseThe attached image shows a circuit with an AC voltage source, a resistor, inductor, and capacitor connected in series. The circuit has the following characteristics: Resistor resistance: 10 ohm Capacitor capacitance: 0.05 F Inductor inductance: 13 H Current Amplitude: 4 A Voltage amplitude across the source: 60 V Frequency at the source: 0.3 Hz Voltage amplitude across the resistor: 35 V Voltage amplitude across the capacitor: 37 V Voltage amplitude across the inductor: 80 V (a) Calculate the RMS voltages from the amplitudes above. From the RMS voltages across the capacitor, inductor and resistor, calculate the RMS voltage of the AC source. Hint: Vrms = V0/sqrt(2) Vrms = sqrt( (Vrms,R)2 + (Vrms, L - Vrms, C)2 ) (b) Calculate the RMS value of the current (c) Using the resistance, capacitance, inductance, and the frequency of the AC voltage, calculate the impedance Z. From this, and the previously measured value of Vrms, find the RMS value of the current in the circuit.