Solve d, e, and f. PartIaS.3Give the symbolic expression for the emf Eusing KVL for the circuit with S1 closed and S2 open. Give your answer in terms of the current I, resistor R,capacitors C1 and C2 and charges stored in the respective capacitors Q1 and Q2.Use * to denote product and / to denote division. So to group the product of, say, a and b_1 write a*b_1. And to write a ratio of say, c_1 and d writec_1/d. To add the product and ratio write a*b_1 + c_1/d .aWrite the mathematical expression for emf E.E == 29 µFand twoIn the figure there's a circuit with an emf E = 15 V, two resistors R1 = 11 kNand R2 = 3.3 kN two capacitors C1switches S, and S2.29 μFand C,=b) Find the time constant for this configuration of the circuit.Time constant TGive your answer up to at least three significance digits.msc) Find how much charge will be stored in C, after time t = 1.4Tseconds.Charge stored in C2Give your answer up to at least three significance digits.µCAfter t = 10Tseconds, we open switch S1 and close switch S2. Mark current time as t' = 0 In this configuration, capacitor C2 discharges through theresistor R2.d) Find the charge stored on the capacitor C, as the switch S, was turned off.Charge storedGive your answer up to at least three significance digits.e) Find the current throught the resistor R2 at time t' = 1.5TCurrentGive your answer up to at least three significance digits.mAf) Find the time from t' =9 that will be taken by the capactor to loose half of its charge.Time taken to dischargeGive your answer up to at least three significance digits.ms Expert AnswerStep 1 Analyzing the question for part I"Since you have asked multiple question, we will solve the first question for you. If you want any specificquestion to be solved then please specify the question number or post only that question."So, solving part I we have:(a) Switch S, is closed and S2 is open. The circuit is thus a series RC circuit in which the two capacitors are inseries whose equivalent is:Ceg = C1 * C2/(C¡ + C2)(1)Thee E will divide itself between the two capacitances and so in steady state current will be zero in thecircuit. Thus we have expression of E as:E(1) = E(1-e ) volts(2)where E(t) is total voltage across both the capacitors and Ceg can be substituted from (1)Step 2 Answer of the question (b) and (c)(b) Since switch Sj is closed and S2 is open the time constant for the circuit is given as:T = CeqREquivalent capacitance is given as:Ceg=(29 * 29)/(29 + 29)14.5μFThe time constant is given as:T=14. 5 × 10-6 × 11 × 10³=0. 1595 sec=159. 5 ms(c) The total voltage of both the capacitor will be equal to:E(t) = 15(1 – e-) voltsPutting value of time we get:1.4rE(t)=15(1 – e¯=11.301VThe voltage across C2 can be calculated by voltage division rule as:V;=E(t) ×C+C229=11. 301 x29+29=5. 6505VThe charge stored in C2 will be given as:Q2=C2V2=29µF x 5. 6505=163. 865 µCThus all the answers of part I have been calculated.

(d): The voltage on capacitor after 10 time constant when switch S1 is closed is:…

Sive the symbolic expression for the emf Eusing KVL for the circuit with S, closed and S2 open. Give your answer in terms of the current I, resistor R capacitors C1 and C2 and charges stored in the respective capacitors Q1 and Q2. Jse to denote product and / to denote division. So to group the product of, say, a and b_1 write a*b_1. And to write a ratio of say, c_1 and d write _1/d. To add the product and ratio write a*b_1 + c_1/d. aWrite the mathematical expression for emf E. n the figure there's a circuit with an emf E = 15 V, two resistors R1 witches S1 and S2. = 11 kNand R2 = 3.3 kN two capacitors C = 29 µFand C2 = 29 µFand two ) Find the time constant for this configuration of the circuit.

Sive the symbolic expression for the emf Eusing KVL for the circuit with S, closed and S2 open. Give your answer in terms of the current I, resistor R capacitors C1 and C2 and charges stored in the respective capacitors Q1 and Q2. Jse to denote product and / to denote division. So to group the product of, say, a and b_1 write ab_1. And to write a ratio of say, c_1 and d write _1/d. To add the product and ratio write ab_1 + c_1/d. aWrite the mathematical expression for emf E. n the figure there's a circuit with an emf E = 15 V, two resistors R1 witches S1 and S2. = 11 kNand R2 = 3.3 kN two capacitors C = 29 µFand C2 = 29 µFand two ) Find the time constant for this configuration of the circuit.

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

See similar textbooks

Similar questions

Electrical Engineering D Cik The transition table that represents the sequential circuit is given as J₁ QA K₁ Q'A J₂ Qa N K₂ 8 Q's A A' B B'
answer with solution Derive an expression for the total output for the system represented by the block diagram in following figure R₂ G₁₂ R₁ H₁ H₂
If you want to convert a 2 V DC signal to 10 V DC signal, then the values of R, and R2 should be ww R1=10k2, R2=2kN R1=2kQ, R2=10KN R1=10kN, R2=5kN R1=5k2, R2=10KN
Write the mathematical representation of the circuit.
Show all the steps while analyzing the following sequential circuit. Include input, Output and Characteristic equation, State Equation cate Table and State Diagram. S1 Q1 R, *1. R JO x'- KO K
Q. Determine the output of the DAC in figure (a) if the sequence of 4-bit numbers in part (b) is applied to the inputs. The data inputs have a low value of 0 V and a high value of +5 V. 200 ΚΩ 10 ΚΩ ww Do Do o 100 ΚΩ D₁0 D₂0-M 25 ΚΩ D₂0M (a) 50 ΚΩ Output D₁ D₂ D3 (b)
Draw a Signal Flow Graph equivalent of the Block Diagram shown in figure 1. R₁ (s) R₂ (8) R₂ (8) G₂ G₂ C(s)
Consider the circuit shown below. R1 = 100 N R2 = 100 N C1 10 mF V = 12 V R3 3 100 N C, = 4.7 mF %3D %3D a. After the switch has been closed for a very long time, what are the voltages across the capacitors C1 and C2? Hint for (a) Voltage across C1 is V, and voltage across C2 is V. b. After the switch has been closed for a very long time, what is the energy stored in each capacitor? Hint for (b) Energy stored on C, is J, and energy stored on C, is J.
Problem 2: Draw block diagram V1 - input V2 - output R2 V2 VI
R148 R149 R150 If R148 is 18 Ohms, R149 is 13 Ohms, R150 is 25 Ohms, and there is 4 Amps flowing through R150, what is the current through R148? Please show 3 decimal places and don't include units in your answer (i.e. don't include A in your answer).
Prove that the differential equation below can be converted to Laplace Transform; with initial conditions being zeros. d^3y/dt^3 + 10d^2y/dt^2+20dy/dt= 8u(t)