有理函数的不定积分习题

有理函数的不定积分习题

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时间:2019-03-14

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1、SOLUTION1:Integrate.First,splitthisrationalfunctionintotwoparts.Thus,(Nowuseformula1fromtheintroductiontothissection.).ClickHEREtoreturntothelistofproblems.SOLUTION2:Integrate.Useu-substitution.Letsothat.Substituteintotheoriginalproblem,replacingallformsof,getting(Nowus

2、eformula1fromtheintroductiontothissection.).ClickHEREtoreturntothelistofproblems.SOLUTION3:Integrate.Rewritethefunctionanduseformula3fromtheintroductiontothissection.Then.ClickHEREtoreturntothelistofproblems.SOLUTION4:Integrate.Useu-substitution.Letsothat,or.Substitutei

3、ntotheoriginalproblem,replacingallformsof,getting(Nowuseformula1fromtheintroductiontothissection.).ClickHEREtoreturntothelistofproblems.SOLUTION5:Integrate.First,usepolynomialdivisiontodivideby.Theresultis.Inthesecondintegral,useu-substitution.Letsothat.Substituteintoth

4、eoriginalproblem,replacingallformsof,getting(Nowuseformula1fromtheintroductiontothissection.).ClickHEREtoreturntothelistofproblems.SOLUTION6:Integrate.First,usepolynomialdivisiontodivideby.Theresultis.Inthethirdintegral,useu-substitution.Letsothat,or.Forthesecondintegra

5、l,useformula2fromtheintroductiontothissection.Inthethirdintegralsubstituteintotheoriginalproblem,replacingallformsof,getting(Nowuseformula1fromtheintroductiontothissection.).ClickHEREtoreturntothelistofproblems.SOLUTION7:Integrate.Useu-substitution.Letsothat.Substitutei

6、ntotheoriginalproblem,replacingallformsof,getting(Useformula1fromtheintroductiontothissection.).ClickHEREtoreturntothelistofproblems.SOLUTION8:Integrate.Useu-substitution.Letsothat.Inaddition,wecan"backsubstitute"with.Substituteintotheoriginalproblem,replacingallformsof

7、,getting(Combineandsinceisanarbitraryconstant.).SOLUTION9:Integrate.First,completethesquareinthedenominator.Theresultis.Nowuseu-substitution.Letsothat.Substituteintotheoriginalproblem,replacingallformsof,getting(Useformula2fromtheintroductiontothissection.).ClickHEREtor

8、eturntothelistofproblems.SOLUTION10:Integrate.First,factor2fromthedenominator.Theresultis(Completethesquareint

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