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3-6: Use nodal analysis to find the values of i1, i2, and iz: 1 kΩ 10...
(1 point) In the circuit below, i1 = -2 A, i2 = 8 A, and v1 = -2 V. Use nodal analysis to find vx and iy in the circuit below i1 8Ω 15 Ω 36 Ω 2 iy y 14 Ω 20 Ω ν1 24 Ω 10 Ω i2 40 Ω 35 Ω 12 Ω 16 Ω 0.4Vx 2013 Paul Hummel CC BY NC SAΑ
3. Find V, from following circuit using Thevenin's theorem. 3 kΩ 6 kΩ 3 kΩ ' 4 mA 12V 12V 4. Find Vo from following circuit using Norton's theorem only. 12V 2 ΚΩ 3 mA ( 4 ΚΩ 4 ΚΩ 12 ΚΩ
use mesh-current analysis to find the values of i1 and i2 in figure p2.27. select i1 clockwise around the lefthand mesh, i2 clockwise around the righthand mesh and i3 clockwise around center mesh. ν + 8Ω w Figure P2.27
6. Use the Voltage-Division principle to find voltage v. Then find the current i1, i2, and is of the circuit using the principle of Current-Division. R,-: 20 Ω 2 20Ω R,-20 Ω 10 V
1. Find V. 10 kΩ 2VW- 50 kΩ ΕΛΛΑ 20 ΚΩ 3 V-ΛΑ- 50 ΚΩ -1V.-- 2. Find V. 10 Ω 5Ω + Λ 1V + + 12 Ω 3Ω
Use mesh analysis to find Vo in the circuit below. 6 mA + V. - 6 ΚΩ Τ 12v Β) 12 ΚΩ Ι 12 kΩ ΚΑΙ 2 mA T
Using Nodal analysis to find lo 3νο 3 Ω 6 Ω 6 Ω 10 V
use node analysis to find I1, I2, I3 and I4 Use Node Analysis To Find I., I2 I3, IA IA V 6A LI. 200 172 & 1or 302 120A &GR
can you solve this 5 problem please Q2. Using voltage divider and/or current divider to find the unknown on each of the circuits: 40 V -) ) ξR, υ ξR, 6 Ω 20 Ωξυ, 2.4A 1) 1890 Ω ξ10Ω 10 Ω ξ5 kΩ 360 kΩ 45 VI + υ, ξ 20 kΩ ξ90 ΚΩ Q3. Using a Y to delta transformation find the currents il, i2, and i3. And the power delivered by the source. 56 Ω 44Ω 80 Ω...
Find V, from following circuit using Thevenin's theorem. 3 ΚΩ 6 kΩ 3 kΩ 4 mA 12V 12 V