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        <description>Cap 0 — Kit de supravietuire: semnale, sisteme, numere complexe, spectru

← inapoi la cuprins · Curs 2 (partea de inceput) · Carte: cap. 2 · Notite: p. 2–3
De ce capitolul asta?4 idei
	*  un sistem liniar se poate analiza bucata cu bucata (superpozitie);
	*  un numar complex = $e^{j\theta} = \cos\theta + j\sin\theta$$x(t)$$t \in \mathbb{R}$$x(n)$$n \in \mathbb{Z}$$s(x, y)$$s(t) = A\sin(2\pi f_0 t + \varphi)$$A$$f_0$$\varphi$$x(t) \rightarrow$$\rightarrow y(t)$$S$$$ S[a_1 x_1(t) + a_2 x_2(t)] = a…</description>
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        <title>start</title>
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        <description>Procesarea Semnalelor — pregatire partial

Materie: Cursurile 1–7 + jumatate din Cursul 8. Format: grile (intelegerea conceptelor) + o problema. Partialul = 20% din nota.

Capitole
 #  Capitol  Cursuri  Importanta  Stare  0  Kit de supravietuire: numere complexe, Euler, ce e un spectru  C2  baza  gata  1  $s(t) = A_1\cos(2\pi f_1 t) + A_2\sin(2\pi f_2 t) + A_3\cos(2\pi f_3 t)$$y(t) = \cos(2\pi f_c t)\,(1 + s(t))$$W = 10$$f_c = 1000$$$ f_c = \frac{1}{2\pi RC}, \qquad |H(f_c)| = \frac{1}{\sqrt{2}}…</description>
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