A Determine the impedance, Z, for the network shown given that Vo=2/45° ΙΩ W j10 m ΙΩ www. Vo- -j10 620°A Z
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- Apply a sinusoidal input voltage with 2V p-p and vary the frequency according to the table below. Measure the voltage Vr and current I from the voltage across R and find the phase angle between the Vi and I.S:41)Determine the value of the capacitor to be connected in parallel with ZL (load) in order to correct the power factor of the load to 0.90802.
- 2 DO NOT COPY FROM OTHER WEBSITES Correct and detailed answer will be Upvoted else downvoted. Thank you!Q-9) The current source the circuit shown in Figure below supplies 131.16-j36.048 VA and the voltage source supplies 64.2275-87.8481VA. Determine the values of the impedances Z1 and 22. 2/15° A (1 100Z-30° V Z₁ 1 22Please show all work and calculations in detail. Thank you!
- For the circuit shown, ZL = 21 – j45 2. What component is needed to form impedance ZpFC in parallel with Z, such that the load achieves unity power factor? 1520° V (A ZPFC w = 175 rad/s O 313.1 mH O 671.0 mH O 1.97 H 4.22 HA. Find the total impedence Zt in polar form. B. Draw the impedence diagram. C. Find the current and voltages Vr,VL and VC in phasor form. D. Draw the phasor diagram of voltage E,VR,VL and VC and the current I. E. Verify kirchoff's voltage law arround the closed loop. F. Find the average power delivered to the circuit. G. Find the power factor of the circuit, and indicate whether it is leading or lagging. H. What happened if Xc=2ohm? Please explain.Answer should be in rectangular form only
- A resistor of 51.0 Q, an inductor of 22.0 pH and a capacitor of 150 pF are in parallel. The frequency is 1.00 MHz. Whatis the complex impedance, R_jX? A.51.0_j149. B.51.0_/149 C.46.2_j149. D.46.2_j14.9. ¥ Show Answer Answer: DFind the ZTH and Voc for the rectangular (comptex) porm. below, write in the eircuit shown Sz 220L0 10.52 R2 B RI 0.07H C, o. 2mF 122 30L0° Rs 152 To f= Gohz : 60 hz Load Impedance ZĻ=R3Please show all calculations in detail. The answer should be shown in both polar and cartesian form.