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FORMULAS DE INTEGRACION G@) |dx=x+e , ¢ = constante G8) |sen@u-du = > 7 7 _ rel . ms f ao @) Jxtdx= SG+e,n4—1 (9) Joos?u du= $+ 2°52" + ¢ fr = uml _ _ fs. CY) Jurdu = te. ned 20) Jtg?u du =(tgu-—u)+c C fai(x) dx = kf f(x) dx @ fotgtu du =(-ctgu—u) +e E = +f fe r (3) |(u+v)dx fudx dx 33) du =tnjul+ine (a) fou. dy = 2" , aed =Lnf(eu (6) Jat-du=ji5 te. go4 (cu) ~ @) (44 = Lapety 4 @) Je"-du= e"“+c Try ge warelg yg +e = oy -i (1) Jsenu-du=-cosut+e (4) | re al +c ( |cosu-du=senu+e as) [du _ x li j2tu 2 = Na =u U0) Jtau-du=Lnjsecul +e u =arcsen > =Lnlu+Vu2—a? | _ du Vues a (9) Jese u- du = Lnfese u— ctg ul a) tuts? Lnjurvue+a® | QU Jetgu-du=Ln[senu[ +c « 27 sec u-du=Ln|secu + tg ul ~ . P Qa) ] sec®u - du = fgute @ UWL ne 7 = L arcsec . "Wu ae . " nis 2 05) Jese*u- du = —clpute " ’ @ 1) Jsecu-tou-du=secu+e Jesc u- ctgu- du =—-ese utc ® Va? =u? du = Juve ue + i a aresen a +e J 9 3 1 |Wu? + a? du = duvuF + a2 ta Pa? infu+Vue ta? atte RUBIN ao 3) 
