X = 28(t + 2) — 25(t − 2) — rect (¹+¹). - So, dF(t) dt F2 · = F₁ (t) + F₂ (t) 2 (+)........ F₁ (1) Fit replace by F₁w (1) replace by F₂ (w) F₁(w) = -2 [¹ + ¹] Apply Fourier transform, jw F(w) = F₁(w) + F₂ (w)...... equation 2 F₁(t) = -8(t + 2) + 8(t-2)........ equation 3 now t replace by w, x 2 F₁ (w) = − 4 [c²-e ] F1(w) = 4jwSin²w. and F2 (w) = 2 x 4Sin (2) |F2(w) = 8Sin (2) F2(w) = -8Sin2w jw +rect ect (²/¹) equation 1.

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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|x (t) - - -
X = 26(t + 2) — 28(t −
So,
dF(t)
dt
F2
· = F₁ (t) + F₂ (t)
2 (+)... ..... equation 1.
F₁ (w)
Fit replace by F₁w
F₁ (1)
(1) replace by F₂ (w)
F2
Apply Fourier transform,
jw F(w) = F₁ (w) + F2₂(w)...... equation 2
F₁(t) = −6(t + 2) + 6(t - 2)........ equation 3
now t replace by w,
F₁(w) = -2 [+]
F₁(w)
F1(w) = 4jwSin²w.
and
F2(w) = 2 x 4Sin (2)
=
2) — rect(+¹) +rect (¹¹)
x 2
|F2(w) = 8Sin (2)
F2(w) = -8Sin2w jw
How did he get the
value:
Transcribed Image Text:|x (t) - - - X = 26(t + 2) — 28(t − So, dF(t) dt F2 · = F₁ (t) + F₂ (t) 2 (+)... ..... equation 1. F₁ (w) Fit replace by F₁w F₁ (1) (1) replace by F₂ (w) F2 Apply Fourier transform, jw F(w) = F₁ (w) + F2₂(w)...... equation 2 F₁(t) = −6(t + 2) + 6(t - 2)........ equation 3 now t replace by w, F₁(w) = -2 [+] F₁(w) F1(w) = 4jwSin²w. and F2(w) = 2 x 4Sin (2) = 2) — rect(+¹) +rect (¹¹) x 2 |F2(w) = 8Sin (2) F2(w) = -8Sin2w jw How did he get the value:
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