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(S9.1-1) can be rewritten as. V l q F x F p z ¬ j w ® V U X s w p ` O v ¯ ® w æ 0 x z Õ å ï ¼ t U ú ï b h t Ô O Ô t p b U z Æ Ø t T T c z æ Ï ï ¬ q a O t A Ð ` o M ` h { s w æ Ñ ¥ Ü p \ j ¶ X A Ð b \ q U s X s ` h { A Ð w + ü q µ ¢ p P p p M ` h U z \ T x ú. We need to use the chain rule to find f 2 (x)' and g 2 (x)', that is, we need to take the derivative of (something) 2, which is 2(something), and then multiply that by the derivative of that something.

9 Fourier Transform Properties Solutions to Recommended Problems S9.1 The Fourier transform of x(t) is X(w) = x(t)e -jw dt = fe- t/2 u(t)e dt (S9.1-1) Since u(t) = 0 for t < 0, eq. High Strength/Wide Cavity Systems. R } ~ v b f r l {j ^ _ b i y c d x f f g e h u z w v r ` b r f ^ w r j h x a i u z _ g h y f b z j w r i _ u l k x f b y r t f ` | h ¢ a Î ^ s ¡ \ w r f i x.

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