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SOLVED: Problem 1 (50 points): Let the input x(t) and impulse response h(t) of a linear time invariant system be +/II+Z/V=x h(t)=2(t-2)-(t-6). a. Sketch x(t). Label your plot. b.Sketch h(t). Label your
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![SOLVED: The following state and output equations represent a linear time invariant system. x(t)=[5-4]x(t)+[3]u(t) y(t) = [1 1]x(t) 0 Z'1e2=(i)n pue[l]=(0)x qeq u!D Calculate the state transition matrix (eAt), transfer function (H(s))](https://cdn.numerade.com/ask_images/e03244048df4497f8154edc5c285cf38.jpg "SOLVED: The following state and output equations represent a linear time invariant system. x(t)=[5-4]x(t)+[3]u(t) y(t) = [1 1]x(t) 0 Z'1e2=(i)n pue[l]=(0)x qeq u!D Calculate the state transition matrix (eAt), transfer function (H(s))")
SOLVED: The following state and output equations represent a linear time invariant system. x(t)=[5-4]x(t)+[3]u(t) y(t) = [1 1]x(t) 0 Z'1e2=(i)n pue[l]=(0)x qeq u!D Calculate the state transition matrix (eAt), transfer function (H(s))
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![Solved Problem 2 (10 Pts.) The output of a system T is y[n] | Chegg.com](https://media.cheggcdn.com/media/2ae/2ae34a9b-d819-45c0-8d48-df90e1b5a212/phplUwb47.png "Solved Problem 2 (10 Pts.) The output of a system T is y[n] | Chegg.com")