Find the following in rectangular form: a. What is the real power delivered by the source (in W)? b. What is the reactive power delivered by the source (in VARs)? c. What is the phasor angle, in degrees?
Q: find the value of ZT. 8 Ω -j12 Ω -j16Ω Η www 20 Ω ZT 10 Ω ww j15 Ω -j16 Ω Η 10 Ω 10 Ω
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Q: find the value of ZT. 8 Ω -j12 Ω -j16Ω 20 Ω 10 Ω ww j15 Ω -j16Ω H ZT M Μ 10 Ω 10 Ω
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Q: find the value of ZT. 8Ω -j12Ω -j16 Ω 20 Ω 10 Ω ww j15 Ω -j16 Ω ZT Μ Μ 10 Ω 10 Ω
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Q: Calculate the value of Zab in the network j6 Ω -j9 Ω Η -j9 Ω || 00 ba 09/ ell 09/ 20 Ω ww 20 Ω -j9 Ω…
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- It is required to know 1. The Real Power of the Generator: 2. The Reactive Power of the Generator 3. The Power Factor of the Generator 4. The Reactive power necessary to improve the power factor in the point "x" at 0.95. LINE 1 P 1 KW consuming Q=1 KVAR consuming LOAD 1 P5 LINE 2 LOAD 2 KN consuming Q =9.45 KVA Rewatering Z=0.2236 angle 63.43 Q P triphasic 9 KW consuming Q3o LOAD 3 12 KVAR consuming Three-phase P = 30 KW consuming pf = 0.8 VLL 208 angle 30°vConsider the system shown. E is 240 V. If the three loads are 200 W, 400 W and 1000 W resistive, respectively, determine the apparent power delivered to the system, the real power and the reactive power.It is required to know 1. The Real Power of the Generator: 2. The Reactive Power of the Generator 3. The Power Factor of the Generator 4. The Reactive power necessary to improve the power factor in the point "x" at 0.95. LINE 1 P 1 KW consuming Q=1 KVAR consuming LOAD 1 P5 LINE 2 LOAD 2 KN consuming Q =9.45 KVA Rewatering Z=0.2236 63.43Q P triphasic 9 KW consuming Q3o LOAD 3 12 KVAR consuming Three-phase P = 30 KW consuming pf = 0.8 VLL 208L30°v
- The circuit given in the figure is given as vs (t) = √2 * 50cos (4t + 60). (y=4) 1)Calculate the equivalent load impedance. Indicate whether the load is inductive or capacitive 2)Calculate the load current Ḭyük. Write the time dependent expression Iyük (t). 3)Calculate the load voltage V̰yük. Write the time dependent expression Vyük(t). 4)Calculate the active, reactive and apparent power of the load. Determine the power factor.A.)A central station has annual factors as follows; Load Factor 58.5%; Plant Capacity factor 40.9%; Plant Use Factor 45.2%. The reserve carried over and above the peak load is 8900kW. Find annual energy production in kW-hrQ3: A power supply is having the following loads: Type of load Maximum demand (kW) | Diversity of group | Demand factor Domestic 15000 125 0.8 Commercial 25000 1.2 1 Industrial 50000 13 0.5 If the overall system diversity factor is 1.5, determine: 1. The maximum demand. 2. Connected load of each type.
- POWER ANALYSIS IN CIRCUITS find, the complex power absorbed in: a. 1 ohm b. capacitor -j10 ohm c. impedance 5+ j10 ohm d. the fountain/sourceS1) The serial impedance per unit length of a three-phase 140 km power transmission line is 0.09 + j0.88 ohm/ km and its admittance is j4.1x10-6 S / km. Power factor under 210 kV interphase voltage from the end of this energy transmission line A power of 150 MVA, which is 0.85 back, is drawn. Using this transmission line data and the T equivalent circuit model, the line Calculate the head voltage (V1), current (I1) and load angle.*LINE 1P 1 KW consumingQ=1 KVAR consuming*LOAD 1P 5 KN consumingQ =9.45 KVAR delivering *LINE 2Z=0.2236 ∠ 63.43Q*LOAD 2P30 9 KW consumingQ3o 12 KVAR consuming*LOAD 3P30 30 KW consumingfp = 0.8VLL 208∠30°V Find 1.The Real Power of the Generator: 2. The Reactive Power of the Generator 3. The Power Factor of the Generator 4. The Reactive power necessary to improve the power factor in the point "x" at 0.95.
- Given the circuit, solve for:a. Total currentb. Total apparent powerc. Total real powerd. Total reactive powere. pf of the circuitPlease, I need a complete solution. I promise to give it a thumbs up! :)Q2 In Industry, three Inductive loads, each of resistance R = 32 ohms and inductance L = 0.04 H are connected in Delta to a 425 V, F = 50 Hz, 3 phase supply. Find the following below: i) Phase Impedance, Zp = ii) Phase Voltage, Vp = iii) Phase current, Ip = !3! iv) Line current, I= iiv) The Total Power Consumed, P=A current source of i(t) = 10 sin(377t + 30◦) A is applied to a single-element load. The resulting voltage across the element is v(t) = −65 cos(377t + 120◦) V. What type of element is this? Calculate its value.