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- Fill in all the missing values. Refer to the formulas that follow. Resistance Capacitance Time constant Total time 150 k 100 F 350 k 35 s 350 pF 10 s 0.05 F 1.2 M 0.47 F 12F 0.05 s 86 k 1.5 s 120 k 470 pF 250 nF 100 ms 8 F 150 s 100 k 150 ms 33 k 4 F =RCR=CC=R Totaltime=5Two identical coils with self-inductance of 250 µH each are connected in series. When connected series aiding, the equivalent inductance is 550 µH and 450 µH when connected in series opposing. How much is the coupling coefficient of two coils? a. 0.2 b. 0.3 c. 0.1 d. 0.4Determine the inductor current i(t) for t > 0. t = 0 i(t) 6Ω Μ 2 Η 4Ω Σ12 Ω D 2 A(NEED A NEAT HANDWRITTEN SOLUTION ONLY OTHERWISE DOWNVOTE )
- The angle between EA and Vϕ is called the power angle Select one: True FalseThe assignment said: Build the following RC circuit with 6.3 v AC supply, 1000 ohm resistor, 2.2 if capacitor. I want to know if I did this assignment right. I attached the image with my answer.Determine (current ) i and inductor current (IL) where VS = 8 V, R1 = 4 Ω, R2 = 6 Ω, R3 = 5 Ω, C = 0.696 F, L = 0.01 H.
- Three capacitors, namely C1=3μF, C2=4μF and C3= 2μF, are connected to E=12V supply. What is total capacitance between the two terminals of the source? A 2 μF B 3.71 μF C 4.33 μF D 9 μFP.) 16. Two identical coils with self-inductance of 250 µH each are connected in series. When connected series aiding, the equivalent inductance is 550 µH and 450 µH when connected in series opposing. How much is the coupling coefficient of two coils? a. 0.2 b. 0.3 c. 0.1 d. 0.4A 1ko resistor, a 142mH coil and a 160uF capacitor are all connected in parallel across a 240V, 60Hz supply. Calculate the impedance of the parallel RLC circuit and the current drawn from the supply.
- A series R - L - C - circuit consists of a 25 ohms resistor , a 0.221 henry inductor, and a 66.3 microfarad capacitor , for what 60 - cycle impressed voltage will the current be 2.5 amps? 250V 125V 300V 110VA current i+0.621 sin(400t +30) mA, flows through a 3.3 kΩ resistor in series with 0.5microfarad capacitor. Find the voltage across the series combination.Find v at 5