1. In the following circuit, R₁10011, R₂ = 20011, open for a long time and the switch closes at t-0 sec. t=0 [b 4 Is Enter answer here R₁ www 2. Find - Enter the number without units. Enter answer here UmH,Is Use the Norton Equivalent Circuit method to solve for the equivalent parallel RL circuit. Enter Res in the box below, without units. R₂ www

Q.2: Solve the following determinate. Then, simplify the complex numbers to find x and y values (the separated real and imaginary value). (Note: Check the answer by the caleulator) 18 - 6i 5230 2i V- -3i 3 - 4i

Q25) please answer quicly

VR C R E An R-C series circuit consists of a capacitor with capacitance, C, connected in series with a resistor with resistance, R. The resistance, R, is a circuit parameter that opposes the amount of electric charges Q, passing through the circuit per unit time and causes a drop in potential given by Ohm's Law while the capacitance, C, is a circuit parameter that measures the amount of electric charges that the current carries and stores in the capacitor. Both the resistor and capacitor cause the total drop in electric potential and is equivalent to the total electromotive force, E, which is produced by a voltage source such as batteries. E=+Rat As soon as the switch is opened, the initial charge Q, that is stored in the capacitor varies through time, t. In the given differential equation above, the charge Q and the time t are the dependent and independent variables, respectively. The electromotive force E, the resistance R, and the capacitance C are constants. Using A as the constant…

In order to get the step 4 the full yellow paper will be the guide  to find the step 4.  STEP 1: Current Loops STEP 2: Remove Integrals STEP 3: Simplify STEP 4: ? Note: THE YELLOW FULL PAPER HAVE A DIFFERENT GIVEN YOU WILL JUST USE THIS AS A GUIDE OR REFERENCES HOW TO SOLVE THE STEP 4:

please choose one of these snswers thank you thevsteady equilibrium current that exists in the inductor is nearly 2.5A 2.27A 1.36A 0.91A In the given circuit, the inductor (L-5 H) and a 50-V battery of negligible resistance are connected with resistors R 10 W and R2 30 w, and Rg 20 Ww as shown. The switch was closed at t 0 and kept closed for a long time until a steady equilibrium current existed.

Shown in the figure below is an electrical circuit containing three resistors and two batteries. R3 10 R2 R1 Write down the Kirchhoff Junction equation and solve it for I, in terms of I, and Iz. Write the result here: Write down the Kirchhoff Loop equation for a loop that starts at the lower left corner and follows the perimeter of the circuit diagram clockwise. Write down the Kirchhoff Loop equation for a loop that starts at the lower left corner and touches the components R1, R2, and 4V. The resistors in the circuit have the following values: R, = 130 • R2 = 50 R3 = 10 Solve for all the following (some answers may be negative): | Amperes I = I, = Amperes Iz = Amperes NOTE: For the equations, put in resistances and currents SYMBOLICALLY using variables like RR2,R3 and I,,12,13. Use numerical values of 10 and 4 for the voltages.

RI=102 E-2IV- R2 =150 %3D BY THEVENINS THEOREM SOLVE FOR (A.)RTH (B.) VTH

Choose the correct answer among the choices. Show solution.

20 For the circuit shown in the figure next, Rth (seen by the left side of RL) is found to be (in Ohms) v, 4n Figure X1 None of the choices O 24