solution for swing equation by euler s method matlab programusing

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solution for swing equation by euler s method matlab programusing

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clear close all clc % SOLVE THE GIVEN DIFFERENCE EQUATION Y(N) - 1.5Y(N-1) + 0.5Y(N-2) = X(N), N >= 0 % X(N) = (1/4)^n * U(N) SUBJECT TO Y(-1) = 4 AND Y(-2) = 10 % CALCULATE AND PLOT THE OUTPUT OF THE SYSTEM % FIND THE TRANSFER FUNCTION OF THE GIVEN DIFFERENCE EQUATION H(Z) = Y(Z)/X(Z) % NUMERATOR POLYNOMIAL IS a AND DENOMINATOR POLYNOMIAL IS b % FOR THE ABOVE EXAMPLE b = AND a = b = ; a = ; % FIND THE INITIAL CONDITIONS FOR THE INPUT X SUCH THAT THE GIVEN INITIAL CONDITIONS % FOR Y ARE OBTAIN ....etc [:=Read Full Message Here=:]
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Submitted by:Isha Introduction Laplace's equation Laplace's equation is a partial differential equation. Partial differential equations (PDE) are a type of differential equation, i.e., a relation involving an unknown function (or functions) of several independent variables and their partial derivatives with respect to those variables. Partial differential equations are used to formulate, and thus aid the solution of, problems involving functions of several variable ....etc [:=Read Full Message Here=:]
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Procedure:- 1. Rewrite the given difference equation to have only the output terms on the LHS and input terms to be on RHS 2. Create a Matrix of Y coefficients, a 3. Create a Matrix of X coefficients, b 4. Generate the input sequence x(n) 5. Find the output of the system for the input sequence x(n) 6. Plot the input and the output MATLAB program for difference equation without initial condition clear close all clc % THE INPUT SEQUENCE IS X(N) = U(N) % THE DIFFERENCE EQUATION IS Y(N) – 0.9Y(N-1)= X(N) % N ....etc [:=Read Full Message Here=:]

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