Teorema lui Cauchi DAlbert ...taf0 tltrchtfcs0 tfbias0 tfi-360tli585tjclisttabttx585tlin585 SItlistname Stlistid394205487SSIttlistoverridetableItlistoverr idetlistid394205487tlistoverridecount0tls1SItlistov erridetlistid347950986tlistoverridecount0tls2SSIttr sidtbl trsid4018206trsid5457560trsid11147248SIttgenerator Microsoft ord 10.0.2627SItinfoIttitle SItauthor GicaSItoperator DanielSItcreatimtyr2002tmo5tdy17thr1tmin34SItrevti mtyr2002tmo5tdy17thr1tmin34SItversion2SItedmins0SIt nofpages8SItnofords89SItnofchars510SIttcompany ho CaresSItnofcharss598SItvern16437SStltrsect tidoctrltftnbjtaenddoctnoxlattoyentexpshrtntnoultr lspctdntblnsbdbtnospaceforulthyphcaps0tformshadetho rzdoctdghspace180tdgvspace180tdghorigin1701tdgvorig in1984tdghsho0tdgvsho0tjexpandtviekind1tviescale100 tpgbrdrheadtpgbrdrfoottnolnhtadjtbltrsidroot1114724 8 tfet0tltrpar tsectd tltrsecttlinex0tendnheretsectdefaultcltsftnbj Ittpnseclvl1tpnucrmtpnqctpnstart1tpnindent720tpnha ng Itpntxta .SSIttpnseclvl2tpnucltrtpnqctpnstart1tpnindent720t pnhang Itpntxta .SSIttpnseclvl3tpndectpnqctpnstart1tpnindent720tpn hang Itpntxta .SSIttpnseclvl4tpnlcltrtpnqctpnstart1tpnindent720t pnhang Itpntxta SSIttpnseclvl5tpndectpnqctpnstart1tpnindent720tpnh ang Itpntxtb SItpntxta SSIttpnseclvl6tpnlcltrtpnqctpnstart1tpnindent720tp nhang Itpntxtb SItpntxta SSIttpnseclvl7tpnlcrmtpnqctpnstart1tpnindent720tpn hang Itpntxtb SItpntxta SSIttpnseclvl8tpnlcltrtpnqctpnstart1tpnindent720tp nhang Itpntxtb SItpntxta SSIttpnseclvl9tpnlcrmtpnqctpnstart1tpnindent720tpn hang Itpntxtb SItpntxta SStpardtplain tltrpartql tli0tri0tidctlpartaspalphataspnumtfaautotadjustrig httrin0tlin0titap0 trtlchtfcs1 taf0tafs20talang1025 tltrchtfcs0 tfs20tlang1033tlangfe2052tcgridtlangnp1033tlangfen p2052 Itrtlchtfcs1 taf0 tltrchtfcs0 tfs32tinsrsid11147248 tpar SItrtlchtfcs1 taf0 tltrchtfcs0 tfs32tcf1tinsrsid11147248tcharrsid11147248 tpar Stpard tltrpartql tli0tri0tidctlpartaspalphataspnumtfaautotadjustrig httrin0tlin0titap0tpararsid11147248 Itrtlchtfcs1 taf0 tltrchtfcs0 tfs32tcf1tinsrsid11147248tcharrsid11147248 Teorema lui CauchiSItrtlchtfcs1 taf0 tltrchtfcs0 tfs40tcf1tinsrsid11147248tcharrsid11147248 tpar Stpard tltrpartql tli0tri0tidctlpartaspalphataspnumtfaautotadjustrig httrin0tlin0titap0 Itrtlchtfcs1 taf0tafs32 tltrchtfcs0 tfs32tcf6tinsrsid11147248 ItfieldIttfldinst SYMBOL 114 ttf Arial Narro Special G2 tts 16SItfldrslttf36tfs32SSSItrtlchtfcs1 taf0 tltrchtfcs0 tfs32tcf6tinsrsid11147248 ENUNTUL TEOREMEItpar SItrtlchtfcs1 taf0 tltrchtfcs0 tfs32tcf1tinsrsid11147248 SItrtlchtfcs1 taf0 tltrchtfcs0 tfs32tcf1tlang1024tlangfe1024tnoprooftinsrsid11147 248 Fie f si g doua functii, f,gia,bsSItrtlchtfcs1 taf0tafs32 tltrchtfcs0 tfs32tcf1tlang1024tlangfe1024tnoprooftinsrsid11147 248 ItfieldIttfldinst SYMBOL 224 ttf ingdings tts 16SItfldrslttf10tfs32SSSItrtlchtfcs1 taf0 tltrchtfcs0 tfs32tcf1tlang1024tlangfe1024tnoprooftinsrsid11147 248 R, cu proprietatiletpar Itpntexttpardtplaintltrpar trtlchtfcs1 taf0tafs20 tltrchtfcs0 tfs32tcf1tlang1024tlangfe1024tnoprooftlangnp1036ti nsrsid11147248tcharrsid11147248 thichtaf0tdbchtaf0tlochtf0 attabSStpard tltrpartql tfi-360tli585tri0tidctlpartjclisttabttx585Ittpn tpnlvlbodytilvl0tls1tpnrnot0tpnlcltrtpnstart1tpnin dent360tpnsp120tpnhang Itpntxta SStaspalphataspnumtfaautotls1tadjustrighttrin0tlin 585titap0 Itrtlchtfcs1 taf0 tltrchtfcs0 tfs32tcf1tlang1024tlangfe1024tnoprooftlangnp1036ti nsrsid11147248tcharrsid11147248 f si g continue pe ia,bstpar Itpntexttpardtplaintltrpar trtlchtfcs1 taf0tafs20 tltrchtfcs0 tfs32tcf1tlang1024tlangfe1024tnoprooftlangnp1036ti nsrsid11147248tcharrsid11147248 thichtaf0tdbchtaf0tlochtf0 bttabSStpard tltrpartql tfi-360tli585tri0tidctlpartjclisttabttx585Ittpn tpnlvlbodytilvl0tls1tpnrnot0tpnlcltrtpnstart1tpnin dent360tpnsp120tpnhang Itpntxta SStaspalphataspnumtfaautotls1tadjustrighttrin0tlin 585titap0 Itrtlchtfcs1 taf0 tltrchtfcs0 tfs32tcf1tlang1024tlangfe1024tnoprooftlangnp1036ti nsrsid11147248tcharrsid11147248 f si g derivabile pe a,btpar Itpntexttpardtplaintltrpar trtlchtfcs1 taf0tafs20 tltrchtfcs0 tfs32tcf1tlang1024tlangfe1024tnoprooftinsrsid11147 248 thichtaf0tdbchtaf0tlochtf0 cttabSStpard tltrpartql tfi-360tli585tri0tidctlpartjclisttabttx585Ittpn tpnlvlbodytilvl0tls1tpnrnot0tpnlcltrtpnstart1tpnin dent360tpnsp120tpnhang Itpntxta SStaspalphataspnumtfaautotls1tadjustrighttrin0tlin 585titap0 Itrtlchtfcs1 taf0 tltrchtfcs0 tfs32tcf1tlang1024tlangfe1024tnoprooftinsrsid11147 248 gtrquote x0 tpar Stpard tltrpartql tli225tri0tidctlpartaspalphataspnumtfaautotadjustr ighttrin0tlin225titap0 Itrtlchtfcs1 taf0 tltrchtfcs0 tlang1024tlangfe1024tnoprooftinsrsid4018206 ItshpIttshpinsttshpleft216tshptop674tshpright2875t shpbottom1533tshpfhdr0tshpbxcolumntshpbxignoretshpb yparatshpbyignoretshpr1tshprk0tshpfbltxt0tshpz0tshp lid1026ItspItsn shapeTypeSItsv 75SSItspItsn fFlipHSItsv 0SSItspItsn fFlipVSItsv 0SSItspItsn pibSItsv Itpicttpicscalex4tpicscaley4tpiccropl0tpiccropr0tp iccropt0tpiccropb0tpic112607tpich36407tpicgoal63840 tpichgoal20640tmetafile8tbliptag-1333678309Ittblipu id b081af1b524e97ce74aa092ceb709e37S01000900000316020 000030053000000000005000000090200000000040000000201 0100050000000102ffffff00040000002e01180005000000310 201000000050000000b0200000000050000000c026005a01012 00000026060f001a00ffffffff000010000000c0ffffffa7fff fff60100000070500000b00000026060f000c004d6174685479 70650000200109000000fa02000010000000000000002200040 000002d010000050000001402a0024000050000001302a002d8 09050000001402a002f80b050000001302a0024c1015000000f b0200fe0000000000009001000000000402001054696d657320 4e657720526f6d616e006100040000002d01010008000000320 aac04800f01000000290008000000320aac04e00d0100000028 0008000000320aac04640d01000000270008000000320ae1019 40f01000000290008000000320ae101f40d0100000028000800 0000320ae101780d01000000270008000000320aac04f808010 00000290008000000320aac0430070100000028000800000032 0aac04700301000000290008000000320aac04c001010000002 80008000000320ae101200901000000290008000000320ae101 580701000000280008000000320ae1017003010000002900080 00000320ae101c00101000000280015000000fb0200fe000000 0000009001010000000402001054696d6573204e657720526f6 d616e002d00040000002d01020004000000f001010008000000 320aac04900e01000000630008000000320aac043c0c0100000 0670008000000320ae101a40e01000000630008000000320ae1 01700c01000000660008000000320aac04e8070100000061000 8000000320aac04080601000000670008000000320aac046802 01000000620008000000320aac0498000100000067000800000 0320ae101100801000000610008000000320ae1015006010000 00660008000000320ae101680201000000620008000000320ae 101b80001000000660010000000fb0200fe0000000000009001 000000020002001053796d626f6c0000040000002d010100040 00000f001020008000000320a2003600a010000003d00080000 00320aac047804010000002d0008000000320ae101780401000 0002d005300000026060f009c004d6174685479706555559000 03010103000a01030e000001128366000282280012836200028 229000286122212836600028228001283610002822900000112 836700028228001283620002822900028612221283670002822 8001283610002822900000002863d00030e0000011283660002 822700028228001283630002822900000112836700028227000 2822800128363000282290000000000000a00000026060f000a 00fffffff... 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