B) Solve the differential equation by using Laplace transform y" -y=-t² y(0)=2 and y'(0)=0
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- find the general solution to the following cauchy-euler differential equation. x2y''+xy'-9y=2xInx((ABC)' +D+E)' Simplify using De Morgan's Theorem and construct both the original and simplified equation of the given function.Solve the initial value problem of the following DE using Laplace Transform
- Solve for the Taylor Series Expansion or Formula for the function f(x) below centered at a=pi/2. Approximate f(pi/4) accurate up to 3 significant figures.Given the Boolean function F(x,y,z) = Σ(0,6), simplify it using the Karnaugh map. Be sure to type/write your complete solution.find the general solution to the following differential equation by using VARIATION OF PARAMETER method. y''+4y'+5y=e-2xsecx
- Solve the system of linear equation using MatLab App and Gaussian elimination with back-substitution and plot the equation. 2x + y – z + 2w = -6 3x + 4y + w = 1 x + 5y + 2z + 6w = -3 5x + 2y – z – w = 3 matlab solution manual solution and graphsimplify the equation using the de Morgan's TheoremSolve the system of linear equation using MatLab App and Gaussian elimination with back-substitution and plot the equation. 2x + 3y + 3z = 3 6x + 6y + 12z = 13 12x + 9y – z = 2 matlab solution manual solution and graph