Raccolta di esercizi e applicazione teoremi P 3

Pagina 1

Amalia. &geometrid comeHopkinARINI F.ZARO 12111• Lingothief(NB: finean¥- ¥= o) seux~x X→o (Ti., cut. →ol lineXtoCx= O= oche→O • LingoY= fog)fnoufuutiowelinesuis¥) = him *oI= Lingooc?? ok'of-4×3, eso +1 X→O migeiowbsvieuppeisure= ×totow)(stadiums,h÷04¥??Mel. (Xo=O) perfetiouo: seux= X- §!tow) (30ondine) Ii:seuxjx.EE#k;:cxm-I=hYo-fI=-fCONSIDERATIONIi (algebradir- piccolo)eseuepio(sottiutesox→o) • sek¥0, • =o(Kx)= ok)o•q×=0⇒lf%•_×=0• off)- old)= OH' ) ad: X' = ow);x'= ok' ) XO- X"= Oct) • OH)toCx'I= Oct) iufatti: lineoutgoing= fineo = o X-O . e-datopace= IT- txt2gx'- x' ,e-iepoeiuouiiodiMehdimeee f-:IR- SIR, fE8'CR)↳derived3voltecowdentatecontinue • come' Statocorhuitopscxl?pscx)= flo)tf' lol. xtf"fx2tf"¥xd • determinedflog,f'lol,f" 10);guafieolocale. yn D=fol HotIT l÷÷÷÷÷÷::c:i x f-'" (01=-6 OIilgrapicolocateproviewedPdx)= IT- Izxt}x' Cparabola) • e-dotopzcxl= 1- 2x tee,e-iCpoliuoueiodiTaylor,celebratein Xo = - I, dif: Ith- OR, felicetti). Ifsoddisfekipotesi) . aewieistatocoshuito?pzcx)= fft)tft- next)tf"fCxth' • ftil,ft- II.f" f-il. is::÷::÷:÷÷:÷ii÷÷:÷÷÷:÷i¥i. = - {- SCHIFFt3gCAN= 9-2- SHH)t}Http- ynY redo: ffi)=§;f't- s f" C-D=3 I ";:÷:÷:aime÷÷fmX -