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The net negative charge flowing through a device varies as

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- 10-3) similar to Lathi & Ding, Prob. P.6.3-7 The Fourier transform P(f) of a the basic pulse p(t) used in a certain binary communication is shown in the figure below: P(f) 1 0.5 0 f₁ = 0.8 √₂ = 1.2 f, MHz (a) From the shape of P(f), explain at what pulse rate this pulse would satisfy Nyquist's first criterion. (b) Assuming that the pulse is a raised-cosine pulse, find its rolloff factor. (c) Find p(t) and verify that this pulse satisfies Nyquist's first criterion in the time domain. (d) Show how rapidly the pulse decays as a function of t, (i.e., what power of t does the envelope obey for large time values).arrow_forwardDon't use ai to answer I will report you answerarrow_forwardDon't use ai to answer I will report you answerarrow_forward
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- DO NOT WANT AI WILL REJECTarrow_forward3. Roughly sketch the root locus for the following locations of open-loop poles and zeros. You just need to show the shape of the root locus; you do not calculate the asymptote, break-in, and break-away points. ☑ (a) (b) ☑ Φ ① $3 (c)arrow_forwardDO NOT WANT AI WILL REJECTarrow_forward
- Electricity for Refrigeration, Heating, and Air C...Mechanical EngineeringISBN:9781337399128Author:Russell E. SmithPublisher:Cengage Learning
