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ID:12931814
大小:44.50 KB
页数:18页
时间:2018-07-19
《在mfc列表控件中实现动态操作数据库(implementing the dynamic operation database in the mfc list control)》由会员上传分享,免费在线阅读,更多相关内容在教育资源-天天文库。
1、在mfc列表控件中实现动态操作数据库(ImplementingthedynamicoperationdatabaseintheMFClistcontrol)DotproductofmathematicalknowledgeWithnelementshaveafinitesetof2nsubsetisnonemptyset,with2N-1,2n-2hasanonemptysubset.SetinCu(A,B)=(CuA)U(CuB),tofillupandequal.CU(AUB)(C=uA)a(CuB),andthecompensationisequaltothecomplementof.
2、Theax2+bx+c<0solutionsetforthe{x
3、m4、1/n5、nxorxax2+bx+c>0,1/m>setforthe{x6、Xorx<1/ncx2+bx+a>0ax2-bx+c<0}solution;solutionsetfor{x7、-n0ofthesolutionsetforthe{x8、-1/mXorx<-1/n}>.Theoriginalpropositionanditsconversenegativepr9、opositionareequivalentpropositions.Theinversepropositionoftheoriginalpropositionisequivalenttothenegativepropositionoftheoriginalproposition.Functionisaspecialmapping,functionandmappingcanbeused:f:A=Brepresentation.AsaidthepreimageBsaid,like.Whenf:A=Brepresentsafunction,Arepresentsthedomain,andBisg10、reaterthanorequaltoitsrange.Onlyonemappedfunctionhasinversefunction.Thetwofunctionsofreciprocalfunctionsf(x)andF-1(x)areabouty=xsymmetry,andtheoriginalfunctionsareconsistentwiththemonotonicityofinversefunctions,andallofthemaresingularfunctions.Theevenfunctionandtheperiodicfunctionhavenoinversefunct11、ion.Iff(-x)=f(x),f(x)isanevenfunction,iff(-x)=-f(x),f(x)isanoddfunction;evenfunctionontheYaxisofsymmetryandmonotonicityofthesymmetryaxisonbothsidesoftheopposite;oddsymmetricabouttheorigin,andthewholethemonotonicityofthesamedomain.Viceversa。Joachimfunctionhassignificancein0,f(0)=0.Themonotonicityofa12、functioncanbeobtainedbythedefinitionmethodandthederivativemethod.Thederivativefunctionofoddfunctionisoddfunction,andthederivativefunctionofoddfunctionisevenfunction.ForanyconstantT(T=0),inthefieldofdefinitions,therearef(x+T)=f(x),calledf(x)isaperiodicfunctionofT,andf(x+kT)=f(x),KZ,k=0.Themonotonici13、tyofcompoundfunctionssatisfiestheprincipleof"increasinganddecreasing".Adomainisarangeofargumentsinafunction.Example:functionf(2x)domainis[-1,1],y=(flog2x)domainmethod:-1=x=1,1/2=2x=2,f(x)domainof[1/2,2],1/2
4、1/n5、nxorxax2+bx+c>0,1/m>setforthe{x6、Xorx<1/ncx2+bx+a>0ax2-bx+c<0}solution;solutionsetfor{x7、-n0ofthesolutionsetforthe{x8、-1/mXorx<-1/n}>.Theoriginalpropositionanditsconversenegativepr9、opositionareequivalentpropositions.Theinversepropositionoftheoriginalpropositionisequivalenttothenegativepropositionoftheoriginalproposition.Functionisaspecialmapping,functionandmappingcanbeused:f:A=Brepresentation.AsaidthepreimageBsaid,like.Whenf:A=Brepresentsafunction,Arepresentsthedomain,andBisg10、reaterthanorequaltoitsrange.Onlyonemappedfunctionhasinversefunction.Thetwofunctionsofreciprocalfunctionsf(x)andF-1(x)areabouty=xsymmetry,andtheoriginalfunctionsareconsistentwiththemonotonicityofinversefunctions,andallofthemaresingularfunctions.Theevenfunctionandtheperiodicfunctionhavenoinversefunct11、ion.Iff(-x)=f(x),f(x)isanevenfunction,iff(-x)=-f(x),f(x)isanoddfunction;evenfunctionontheYaxisofsymmetryandmonotonicityofthesymmetryaxisonbothsidesoftheopposite;oddsymmetricabouttheorigin,andthewholethemonotonicityofthesamedomain.Viceversa。Joachimfunctionhassignificancein0,f(0)=0.Themonotonicityofa12、functioncanbeobtainedbythedefinitionmethodandthederivativemethod.Thederivativefunctionofoddfunctionisoddfunction,andthederivativefunctionofoddfunctionisevenfunction.ForanyconstantT(T=0),inthefieldofdefinitions,therearef(x+T)=f(x),calledf(x)isaperiodicfunctionofT,andf(x+kT)=f(x),KZ,k=0.Themonotonici13、tyofcompoundfunctionssatisfiestheprincipleof"increasinganddecreasing".Adomainisarangeofargumentsinafunction.Example:functionf(2x)domainis[-1,1],y=(flog2x)domainmethod:-1=x=1,1/2=2x=2,f(x)domainof[1/2,2],1/2
5、nxorxax2+bx+c>0,1/m>setforthe{x
6、Xorx<1/ncx2+bx+a>0ax2-bx+c<0}solution;solutionsetfor{x
7、-n0ofthesolutionsetforthe{x
8、-1/mXorx<-1/n}>.Theoriginalpropositionanditsconversenegativepr
9、opositionareequivalentpropositions.Theinversepropositionoftheoriginalpropositionisequivalenttothenegativepropositionoftheoriginalproposition.Functionisaspecialmapping,functionandmappingcanbeused:f:A=Brepresentation.AsaidthepreimageBsaid,like.Whenf:A=Brepresentsafunction,Arepresentsthedomain,andBisg
10、reaterthanorequaltoitsrange.Onlyonemappedfunctionhasinversefunction.Thetwofunctionsofreciprocalfunctionsf(x)andF-1(x)areabouty=xsymmetry,andtheoriginalfunctionsareconsistentwiththemonotonicityofinversefunctions,andallofthemaresingularfunctions.Theevenfunctionandtheperiodicfunctionhavenoinversefunct
11、ion.Iff(-x)=f(x),f(x)isanevenfunction,iff(-x)=-f(x),f(x)isanoddfunction;evenfunctionontheYaxisofsymmetryandmonotonicityofthesymmetryaxisonbothsidesoftheopposite;oddsymmetricabouttheorigin,andthewholethemonotonicityofthesamedomain.Viceversa。Joachimfunctionhassignificancein0,f(0)=0.Themonotonicityofa
12、functioncanbeobtainedbythedefinitionmethodandthederivativemethod.Thederivativefunctionofoddfunctionisoddfunction,andthederivativefunctionofoddfunctionisevenfunction.ForanyconstantT(T=0),inthefieldofdefinitions,therearef(x+T)=f(x),calledf(x)isaperiodicfunctionofT,andf(x+kT)=f(x),KZ,k=0.Themonotonici
13、tyofcompoundfunctionssatisfiestheprincipleof"increasinganddecreasing".Adomainisarangeofargumentsinafunction.Example:functionf(2x)domainis[-1,1],y=(flog2x)domainmethod:-1=x=1,1/2=2x=2,f(x)domainof[1/2,2],1/2
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