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 A sequence x(n) with the z-transform X(z) = z3 + 2z2 - 3z + z-1 - 4z-3 is applied as an input to a linear, time-invariant system with the impulse response h(n) = 28(n - 2) where
The output at n = 2 is__________________________________
    Correct answer is '0'. Can you explain this answer?
    Verified Answer
    A sequence x(n) with the z-transform X(z) = z3 + 2z2 - 3z + z-1 - 4z-3...
    The output y(n) can be drived as,
    y(z) = I-1(z) X(z)
    1.--1(z) = 2z-2
    Y(z) = 2z-2 (z3 + 2z2 - 3z + z-1 - 4z-3) Y(z) 2(z + 2 - 3z-1 +
    Taking inverse z-transform of Y(z) y(n) 2[6(n + 1) + 28(n) - 36(n - 1) +
    (n - 3) -46(p - 511
    At n = 2, y(2) = 0
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    A sequence x(n) with the z-transform X(z) = z3 + 2z2 - 3z + z-1 - 4z-3 is applied as an input to a linear, time-invariant system with the impulse response h(n) = 28(n - 2) whereThe output at n = 2 is__________________________________Correct answer is '0'. Can you explain this answer?
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