87. A system is described by the second order differential equation y(t) +6y(t) +9y(t) = -v(1) (a) Obtain the state matr

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87. A system is described by the second order differential equation y(t) +6y(t) +9y(t) = -v(1) (a) Obtain the state matr

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87 A System Is Described By The Second Order Differential Equation Y T 6y T 9y T V 1 A Obtain The State Matr 1
87 A System Is Described By The Second Order Differential Equation Y T 6y T 9y T V 1 A Obtain The State Matr 1 (17.72 KiB) Viewed 23 times
Here is the answer. Could you please show the whole process
87 A System Is Described By The Second Order Differential Equation Y T 6y T 9y T V 1 A Obtain The State Matr 2
87 A System Is Described By The Second Order Differential Equation Y T 6y T 9y T V 1 A Obtain The State Matr 2 (5.06 KiB) Viewed 23 times
87. A system is described by the second order differential equation y(t) +6y(t) +9y(t) = -v(1) (a) Obtain the state matrices (A,B,C,D) for its controller canonical form state representation: Ax(t) + Bv(t) y(1) = Cx(1) + Dv(t). (b) Draw the block diagram for the integrator realization for this system.
0 87. (a) A = = ·[ ² ] ₁ B = . C = (-10₁. -9 -6
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