find inverse LT for the following functions1-[0.2s+1.4]s2+1.96.2. L-15s+1Ls2-25.4s+323. L-L(s2-16).

Answered: find inverse LT for the following…

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...

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Q2// Implement the following functions using PLA FI-m(1,2,4,6),F2-m(0,1,6,7), F3 m(2,6)
5. a. Convert the following expressions into a sum-of-products (SOP) form: (A +B)(C+B) (A +BC)C b. Cany out the following computations in 2's complement: i. 27-21 ii. 35-43
Instructions: USE KMAPS or LC to reduce the equations and or Generate the equations by inspection using SOPs'.
Find a system of differential equations and initial conditions for the currents in the network given in the schematic diagram. Assume that all initial currents are zero. Solve for the currents in each branch of the network. What is the system of equations? Is A. O B. O C. N dI₂ 4-41₁-8=0, 1₁ + 1₂ + q' = 0 and -2- dt 1₁ (0)=0, 1₂ (0)=0, 13(0) = 0 dl₁ dt I₁ (0) = 0, 1₂ (0) = 0, 13(0) = 0 dl₁ dq dt dt 1₁ (0)=0, 1₂ (0)=0, 13 (0) = 0 dq where q is the charge on the capacitor. dt dI₂ 4+41₁ +8=0, I₂ + dt I₁ (0)=0, 1₂ (0) = 0, 13 (0) = 0 dq 4-4- -81₂ = 0, −1₁+1₂ + q' = = 0 and -2 - 12q + 8I₂ = 0 dt dq 4+4- +81₂ = 0, I₂ + +₁ = 0 and 2 dt dq 13 (Type exact answers.) What is the current in each branch of the network? 4₁ = | 1₂ = dq dt +1₁ = 0 and 2- dq dt dI₂ -=0 dt - 12q+8- +12q +81₂ = 0 +12q +8I₂ = 0 4 V 492 ww 1₁ 8 H ell 1₂ 292 www 13
Please solve properly with steps
I can help you solve the circuit using Kuroda's identities. Please provide the circuit diagram or the description of the circuit you want to analyze.
1) What is a half adder? 2) What is a full adder? 3) What are the applications of adders? 4) What is a half subtractor? 5) What is a full subtractor? 6) What are the applications of subtractors? 7) Obtain the minimal expression for above circuits. 8) Realize a full adder using two half adders 9) Realize a full subtractors using two half subtractors
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Convert the following problem to standard form and solve. Maximize x1 + 4x2 + X3 Subject to 2x1 – 2x2 + X3 = 4 x1 – x3 = 1 x2 2 0, x3 > 3.
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For i) only and please step by step

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find inverse LT for the following functions 1- [0.2s+1.4] s2+1.96. 2. L-1 5s+1 Ls2-25. 4s+32 3. L- L(s2-16).