3.8. For the system of Figure P3.2(a), the input signal is x(t), the output signal is y(t), and the impulse response is h(t). For each of the following cases find y(t): – Using the convolution integral (f) x(t) =e’u (-1),h(t) = 211(1-1).

14 4 - 3.8. For the system of Figure P3.2(a), the input signal is x(t), the output signal is y(t), and the impulse response is h(t). For each of the following cases find y(t): - Using the convolution integral (f) x(t) =e'u (-1),h(t) = 211(1-1).

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images - 3.8. For the system of Figure P3.2(a), the input signal is x(t), the output signal is y(t), and the impulse response is h(t). For each of the following cases find y(t): - Using the convolution integral (f) x(t) =e'u (-1),h(t) = 211(1-1).

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