Use MATLAB command filter and filtic to determine the first 50 values of the output of...

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Use MATLAB command filter and filtic to determine the first 50 values of the output of the systems described by the following difference equations with input and initial conditions as specified: a. y(n) - 1.143y(n-1) + 0.4128y(n-2) 0.0675x(n-2) = 0.0675x(n) + 0.1349x(n-1) + %3D Determine zero-state step response. b. Same as (a) except that input is 0, y(-1) = 1, y(-2) = 2. c. Same as (a) except that initial conditions are zero for following sinusoidal inputs x1(n) = cos(n*pi/10) %3D x2(n) = cos(n*pi/5) x3(n) = cos(7*n*pi/10) %3D d. y(n) - 0.5y(n-1) 2x(n), y(-1) = 3, x(n) = 2(-)"u(n) e. y(n) - (1/9)y(n-2) = x(n-1), y(-1) = 1, y(-2) = 0, x(n) = u(n) f. y(n)- (1/4)y(n-1)- (1/8)y(n-2) = x(n) + x(n-1), y(-1) = 2, y(-2) = -1, x(n) = 2"u(n) g. y(n)- (3/4)y(n-1) + (1/8)y(n-2) = 2x(n), y(-1) = 1, y(-2) = -1, x(n) = 2u(n) %3D %3D %3D %3! Use MATLAB command filter and filtic to determine the first 50 values of the output of the systems described by the following difference equations with input and initial conditions as specified: a. y(n) - 1.143y(n-1) + 0.4128y(n-2) 0.0675x(n-2) = 0.0675x(n) + 0.1349x(n-1) + %3D Determine zero-state step response. b. Same as (a) except that input is 0, y(-1) = 1, y(-2) = 2. c. Same as (a) except that initial conditions are zero for following sinusoidal inputs x1(n) = cos(n*pi/10) %3D x2(n) = cos(n*pi/5) x3(n) = cos(7*n*pi/10) %3D d. y(n) - 0.5y(n-1) 2x(n), y(-1) = 3, x(n) = 2(-)"u(n) e. y(n) - (1/9)y(n-2) = x(n-1), y(-1) = 1, y(-2) = 0, x(n) = u(n) f. y(n)- (1/4)y(n-1)- (1/8)y(n-2) = x(n) + x(n-1), y(-1) = 2, y(-2) = -1, x(n) = 2"u(n) g. y(n)- (3/4)y(n-1) + (1/8)y(n-2) = 2x(n), y(-1) = 1, y(-2) = -1, x(n) = 2u(n) %3D %3D %3D %3!

Answer rating: 100% (QA)

MATLAB code for the question is given below For CASE A x zeros531 y zeros531 for n 3153 Loop for first 50 values It is started from 3 as previous two ... View the full answer