Solving Differential Equation by Laplace Transform My Solutions > Solve the following initial value problems using Laplace transform and plase your solution using the indicated format: 1. (D³ +2D² +D+2)y=5+4sin(t): y(0) = 3, y'(0) = 1, y"(0) = 2 2. (D²+5D+6)y=5+3e³¹: y(0) = 5, y(0) = 0 3. (D² +6D+4)y = 6e¹ +4t² : y(0) = 4, y (0) = 2 Required: 1. Use laplace transforms 2. Find the laplace transform of the entire equation and set it implicitly (eqn1, eq2,eqn3). 3. Plugin the initial conditions and save it as L_Eq1,L_Eq2, L_Eq3 4. Find the solution to the equation (ysoln1, ysoln2, ysoln3)

Solving Differential Equation by Laplace Transform My Solutions > Solve the following initial value problems using Laplace transform and plase your solution using the indicated format: 1. (D³ +2D² +D+2)y=5+4sin(t): y(0) = 3, y'(0) = 1, y"(0) = 2 2. (D²+5D+6)y=5+3e³¹: y(0) = 5, y(0) = 0 3. (D² +6D+4)y = 6e¹ +4t² : y(0) = 4, y (0) = 2 Required: 1. Use laplace transforms 2. Find the laplace transform of the entire equation and set it implicitly (eqn1, eq2,eqn3). 3. Plugin the initial conditions and save it as L_Eq1,L_Eq2, L_Eq3 4. Find the solution to the equation (ysoln1, ysoln2, ysoln3)

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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A naïve solution for the above-stated problem is to evaluate all of the possible combinations of different pieces of varying size to find the maximum revenue-generating combination. Although this method seems the easiest and quick to practice, it has exponential time complexity. So there is a need to figure out a better method than this.

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answer using matlab code. thank you

please type it

Solving Differential Equation by Laplace Transform
My Solutions >
Solve the following initial value problems using Laplace transform and plase your solution using the
indicated format:
1. (D³+2D² +D+2)y=5+4sin(t): y(0) = 3, y(0) = 1, y"(0) = 2
2. (D² +5D+6)y=5+3e³t: y(0) = 5, y (0) = 0
3. (D² +6D+4)y = 6e¹ + 4t² : y(0) = 4, y'(0) = 2
Required:
1. Use laplace transforms
2. Find the laplace transform of the entire equation and set it implicitly (eqn1, eq2,eqn3).
3. Plugin the initial conditions and save it as L_Eq1,L_Eq2, L_Eq3
4. Find the solution to the equation (ysoln1, ysoln2, ysoln3)

Script
1 syms y(t), t
2 Dy=diff(y);
3 D2y=diff(y, 2);
4 D3y=diff(y,3);
5
Save C Reset
MATLAB Documentation

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