Derive formula 3 in Table I of Sec. 11.10 by integration. fe(w) = F.(f) f(x) (1 if
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fe(w) = F.(f) f(x) (1 if 0
fe(w) = F.(f) f(x) (1 if 00) w2 4 a (a> 0) 2. VT (a? + w²yw+1 Re = n! (a > 0) -Re (a + iw)+1 Real part sin a(1 + w)1 Scos x if 0 0) cos 4a sin (ax) (a > 0) cos 4a sin ax (1 — и(w — а) 10 (a > 0) (See Sec. 6.3.) sin X 11 arctan 12 Jolax) (a> 0) (1 - a(w - a)) (See Secs. 5.5, 6.3.) 2. 3.
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