Consider the input x(t) II(t ) cos 2(f 0 f)t , f f 0 to a filter with impulse response h(t) e t cos (2f 0 t) u(t) ...

For t 2 the output is zero For t 2 t ...

Consider the input x(t) = II(t/) cos [2(f 0 + f)t], f < < f 0 to

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Consider the input

x(t) = II(t/τ) cos [2π(f₀ + Δf)t], Δf << f₀

to a filter with impulse response

h(t) = αe^-αt cos (2πf₀t) u(t)

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Principles of Communications Systems, Modulation and Noise

ISBN: 978-8126556793

7th edition

Authors: Rodger E. Ziemer, William H. Tranter

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Question Posted: Sep 13, 2018 05:21 AM

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Consider the input x(t) = II(t/) cos [2(f 0 + f)t], f < < f 0 to

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For t 2 the output is zero For t 2 t...View the full answer

Principles of Communications Systems, Modulation and Noise

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