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- The capacitors in the figure are discharged when closing the switch. The switch closes at t = 0.Your University ID has 7 digits: X6X5X4X3X2X1X0Y1 = first digit from right to left (X0, X1, ...) that is different from zero.Y2 = second digit from right to left that is different from zero.Y3 = third digit from right to left that is different from zero.Y4 = fourth digit from right to left that is different from zero.Use the following values for the different components (a) Find the time constant of the circuit.(b) Find the charge on each of the capacitors as a function of time.To solve the letter e.) problem the next picture is the guide follow the process exampleA capacitor of capacity C₁ is charged upto V volt and then connected in parallel to an uncharged capacitor of capacity C₂. The final potential difference across each will be (a) (c) C₂V G₁ + C₂ (1+2) GV G + C₂ (4) (1-²) v (b)
- Please help me to solve this. Thank youA 22-k resistor and a 0.02-F capacitor are connected in series to a 5-V source. How long will it take the capacitor to charge to 3.4 V Select one: a. 0.501 ms b. 0.66 ms c. 0.44 ms d. 0.70 msFor R1=9000, R2=2000, R3=6000, R4=5000, C1=0.006, C2=D0.002 & 11=0.007 A in the shown circuit, obtain the energy stored in each capacitor under dc conditions. C2 R4 ŽR3 ER2 ŽRI C1= Energy stored in C1= Energy stored in C2=
- Please show work step by stepConsider the RC circuit in Figure 2 below. Assuming the switch has been open for a long time before it is closed, fill in a table providing the current through each component and the voltage across each component immediately after the switch is closed, and a very long time after the switch is closed. Next, figure out the time constant for the circuit. (Hint: Assign currents to each branch. Set up the necessary KVL and KCL equations. Eliminate all but one variable to get an equation for just one of the currents. You shouldn’t have to solve this equation to recognize the time constant!)ID 62200072 Please solve right now
- Question 4 Figure 7 shows a recorded current waveform i(@t) from a converter. The current is related to (@t) during each cycle and alternates between 0 and +IL. The current waveform varies with time at constant frequency. i(ot +IL ot -T -Tt/2 T/2 3t/2 Figure 7 a) Determine the expression that describes the waveform i(@t) shown in Figure 7 as a function of ot. 1 b) Calculate the average value: a, . c) Identify all symmetries of the waveform i(ot) Figure 7.An inductance coil consumes 500W of power at 10A and 110V and 60HZ. Determine the resistance and the inductance of the coilFor R1=5000 £2, R2=8000, R3-9000, R4-8000 , C1=0.008 F, C2=0.002 F & I1=0.002 A in the shown circuit, obtain the energy stored in each capacitor under dc conditions. C2 11(4 {R3 www R4 C1 Energy stored in C1 (in Joule) = Oa. 0.033471074380165 Ob. 0.1004132231405 Oc. 0.066942148760331 Od. 0.13388429752066 Energy stored in C2 (in Joule)= Oa. 0.017137190082645 Ob. 0.085685950413223 Oc. 0.042842975206612 Od. 0.064264462809917 R2 R1