Energy Engineering - Analisi e geometria 1

Raccolta di esercizi e applicazione teoremi P 2

Complete course

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I FI - HEE txt ' = =+ . = Eo = o ⇒ Aasiwtotoorittowrale y = O ou too Stwdiarehaeouhhuiteoh ' f- e- continue in e- o se a=1 - efobse @ - fee ,=fyhIi ' se ×sOo+ z . uoucisouoaltvipueblaui , devour Itxfo 3 "- e- " × se 0952 coutiwitieiux-2.bz a ⇒ i÷t " ' = tf " ' EtI " alvarieredina , b . line 5- e- " ' ' =3 ' - E "2=lez+¥z at D= IR , rameuodieveuheoh ) / bro - " fnobluuihdovwtiedra 9 - E " = fight ¥z|b=o 0 continuities in x=o b > o ⑧ = to def . Ot line fue foot line fcx , f none continue in X=2( Fb ) × → o - I d Not I - t Iliff ha×z=1a=uo+3× - e H2 p. di discontinuity Fa = 1a = 30 - e- "Ot . t - e- 0=9 - o / b -40 tipoisaefokwfw.ro ( unlimited ) Iast → e- I b=0 lespecie ( Salto fiuito ) Eyez cost '¥× ) 221ha ¥s , -' Tagt = X = t - 2 casca - Tuk ) = Shed t=xt2 Sen tf Neat ×→ . z line cost Ft t - E ) live seuftgt ) too t → o t - so -= t - o - hag ( 2T - 4th hagczttl ) log ( HHINZT = Iwo = 's Oss : fu ,=feog%¥ '' ¥-2 I e- coutinuoiux . -2 ( prohuegaweurol Ig X= -2 esteusioue peecoutiuuite di quelle date ) Coufuowrare ( e audition ) i segueutiiufiuitesiuei - ( x - Ot ) a)xlogxtx b) e ' "' ' tx c) e- " ' ' te ' "× d) xseulzxltxrx - - ( Sotto iwteso : lying .... = O ) ORD 2 ORD } Elt 's real line xlogxtx = Otto ) tot , O b ) line e- % t a e- A tot x - Ot - x → Ot O -= Ott Ot =D ( Shona Volta ) so ¥%+×(e ti ) N xeogxf it Nt eat ' =qw→+x 7=0 ( x ( hagxti ) ) mousiguifiuetivo I so b) ~ X e , e- :( ate =e¥kie¥ ) .dk/ttEk/ne-i " -X- Ot d) xrxf ti ) egjug.su#xiIIo+2x**?.odxNotx % C , d , b , e 9 I iufiuitesiuii ord inferiore di old sup c = old ) ; D= Ocb) ' ;b = Oca ) f. def . him 5=0 x → Ot d ( app h¥o+ I =D ) Data fcxi-xhaglxl-foruinehapiuisempliustiwdasiwron.ae haglttxl rough . ¥o enelsuozero it O - Ot t CE f 't o D= t 1,01010 , too ) eaglet o / ¥9 Pogcltx ) # fog I X # 0 fix )=O ( XED ) N=O x' = O N hey 1×1=0 X = O ¢ D 1×1=9 → X= - LEID V X= TIED * It XZN I - I texts ) -- I TO internode ' - I haglxl = fog IX - Itil = hag I - At ( Xf 'll I - It Html = I - Cxtl ) infinite .= hag - Cxtil ) N - Cxti ) X-g- It haglttx ) - s - a ↳ nouuuuiormeuoesuufeifiaebu.ee f " '¥ihag¥ line fcx , = line -lCxtI ×→- It + → - it hagcxti ) =%j = % = O " x - O x2~x ' I iwfiuiresihro oud 2) loglxl f X - ot logx logcltx ) N X NO FCXIN XIN X - to - logfx ) X = Xloplxl [ OSS : Lingo fcxi-lihgxhaglxl-O.fm ) =D ) × → too x ' Nx ' fix , ,I+o×Y ( tiny .ofiN- too ) KEX hoglxtehagx exec : NO AS .OBL haglttxlnhagx ↳ hagfxfi.tt/=hagxtloafIti I x → t ( iutoruo dit ) x' NI IXKX hoglltxlnhog 2 f CNN haglxi-hagx.bg/2tCx-DJnx-lhag2 fix ,= I t ' " ' × t D I prohuugeuelesteusionedif O x= - I , to ↳ continue f- I , to ) ( in x= - I rutihuedo destroy Ya i. OSS : X -s 7 i i yea ' i i fcxinmagx - I . i Msl T . E . Athenian did EIR , calcohare ×→ot line 3 Tx ( e " z. i) . smug not ,.=fg÷/ e NE flu ~ x ' hw e. × 's . EM × 's " " " a- cos×~z×2 . a :÷÷:÷ : say :÷ : :÷÷÷÷ . . " .... 279 let 4 X → Ot X - store + N O " × . → I :: . . a > o O " too o TE C 2011 ) Athenian did , line Xthoglcosx ) ×- Ot g+¥ , 1044.6/19 - a → O bag I wax ) = hag I It loose - it ) n aax - in • { x ' ( 9 thnx# - I N { flux N 12 × at ICO K - I - Eta . o+ • I . g Atl > O ⑥ - ) x > - I live ( ztx ) B - I ( atxp - IN Px To I =P X - 90 verified che e' equation . Xe '- Hux = 2x ' ex ( x - TT) tt i ammettoalmeuofuesol.in [ 0,1T ] : eine antony , flatten ! ) X→o C teoteri ) '' x=tgt ( tarctaux ) fcxiexe ' - aux - 2x ' e' ' l x - T ) - I . I-50 oc-ft.IE ) se ful . flit f CONTINUA : lying ¥t=fo ' mtg , ⇒ F CE ( 0,1T ) tic . facto ,Ii= I f- continuer ( op . abgdifuutelem ) , f- 101=0 - O - O - I CO i ( analogy : ihrtseuxxnox ) f- CITI = He 'T - O - O - I 90 ' ( edetteoterieihasolceroataf O Asiwtotidi * * is is . : :*:I : XCEL ) - o too D= Ri fo ) = too , o) UCO , to ) - • ¥7 . .EE#n=ftTioII=hY..I..,=E..txl=to(fcxiN-x ) O a .a ? y - mxtq ? , m = Ika t¥= fine , =- a O . ° 9- fine fix 't ' × = fine . tH=¥yn€¥!e±# = -1=0+ Desire . as . off a - Di ay =- X ( g ¥0 y = 13×-124 Iet ° f CNN ¥×= Is ; Ling finding 3×-2 = too fix ,o¥ to Litho , = fine = Ot y = o asorizz at * i loss . e :: ±; " T " " " " " " "i÷÷÷÷* x 3×2 i¥ i ( exec . asiwtoh ' di y !T¥ ) fe a e- hetero di f ( flaw ) 4- 2×-2 - TCL CO . Domino , segno - localized 't Show Left ,o ) iwfalti : . Agiutoti , sftiureasiutotiehe --- l f " ' ,I4 ? f continue 've C- 1,01 CE : 4-2×-40 e ftp.fcoko ( TEO TERI ) 2×-2*2 ' x # 4 D= C- A , 4) Uch , too ) N - to t ly t D t t * - segno : f- Cx ) > O ⑥ to @ N > ° €421 Cuoaegdaic , Eritrean D > o h - 2×-2 > o N > O X > a ; X - Ze 2 NCO Xcx * e4 Data fcx ) - 1×2 - BI 23/10 a.) determinate e' equation . in uuiwtoruo di h ( h → o ) della nettatawfalgrofiw h2 - zrshtz -92 dif in Grs , ftrs )) ) www.hhiuatecperwaneun-esegwoihZ-2rsht290 ) b) verifiaarechemouesiste he could tang in fB , ffrz )) def . 1h ' - Zrshtzl , hZ2rsht2 Ef tang . y - yo = mix - Xo ) ft-rsl-liwh-2rsh.tl# . hero Yo=fCXo ) = line /h(hf→ =- 2B Msf ' Cxo ) hero a) xo= - Ts ; yo=ffrs ) = 15-31=2 t : y - 2=-255 Cxtrs ) qdef f ' C- B) = lanugo ffrsthhftrsl y= - zrsx - 8 h f- fifth ) . I trsthl ' -31 . 1h ' - Wsh +21 ft-rsl.gg/h2-2rshet2l-2-..feog Y ' :÷¥ ::: :÷ . .n÷ wit :$ f C- B) =D HE :÷÷÷÷i÷÷¥ , " "' " " T.ie ..- i ..' i .- ah;ug arsing PEE a WITH =- 2B $f¥pf .... Ya ?Fe 2BfI . 2B f ! f- BI =- 2B f I C- B) , + zrz / finite , diverse ⇒ Xo =- As puerto di how derivative ( punto angolan ) Studied he continue 't ele derivative d .. -------.. fcx , . f Ex '--- No - is x' → so Tx D- Lp , Xx - is 70 X f OV X 31 ( XZ 2x ) e- × XZO Ciu particolored , Nessun problems NO ) { no ! C Dre . i ---------. --.--------. f- e- sicurauuuve continue te x -40 .• Derivabieire ( eutueuibecouepoueutisouo continue ) ! Ex , C×⇒tD→ igcxzxj-E.kx.it continuities in X=O i'= Iz CRATE C 2×-11 = 2×-1 ,- line Ex = him Crewe " = flo ) , 2¥ x→o -x→ ot i # z O = O = 00=0 ✓ 11×2-2×1 e- ' ' D- I 2x - 2) e- 't KINE it - ( funtime continue in R ) , = e- × ( - x' thx - 2) I I I flex ,=/zFr " 0 A = HEY ' thro hero - I he - Fhtfh e- × f x' thx -21 X > 0 = hnjueo.FI#9-..ra=f-o+= - D studio X -- O ( could def ) f 't lol chzzhle-hfhoh-liwflothl-f.to#1h-'o-hliYf+e-=ahjwo+htlh-y ! -2 h - so h 4h - Ot f ! ( ol =-D I FICO )= - 2 f- 101=0 ofch , = { ko TEH k-op.dihouderinabih.ro at Cp . augohoso ) * h > o Ch ' - 2h ) e- h ( semiwnpide ) a b ah ! . Ef = foot ahyg.TT#h-=*fdaiuabregiuiR- lol tab = VEITH heo Eth , .rs if h " " §÷÷× T . E. 2009 If continue eh O a > o fcxhfltmxlo.mu/I/#oiufalh ': O to - I txt sixth Huff ) ft txt Det t d AER ; athenian dish , studier continue 're ' O O e derivative i u Xo = O Def . od ( the contour ) continuities : lying lseuxthseuf ) ! f Cobo ( OSS : Seato , Il , X=o e- punto di discount . perf seux → O di seconds specie ) sent NX stuff ) F. limiter C geun ) Derihdoieihe live Ixia scuff ) ( siuvaruenk , houdainabse ) x - so ASO derivation ' → continue 1×17.171 ! IT moudaiotihe-mouwuh.mu a > O - got → f derivable in e- 0 f ' lol .- line f Chl - f lol h - so T = ⇒ a > I ,= line lseuhthseulfn ) Gural caso f ' ( 01=0 hero hlseuhthnlhld ( se Olaf I , f e- continue me now derivable in O ) • line Ihr seu ( 1h ) h → o - he h - so - I - hla late -he Ia , shelf ) =• C- hi a- ' Huff ) (( esisheeualeo sea > I Cteocoupouto ) ) h - ot ha -t few ( 1h ) 1h 1=1 I esisteevaleo seen .... ) taEI K¥4 fu , ~ ? fix , N - ← oss . II. e. iii. " a ⇒ a.m. , " ' --. ex - 1×1 N e " - 4 4-2×-2 → O N ... . Cx - 41 .. 411-2 I 4 ( I - 2×-2-4 x→4 x - 4 441-2×-4 e - l N I x - 4) -4 C x - 4) log 2 tiny , 2 = hag ? Deteuuiuoneipuuticriticilstatiomai ) di y = 2- f4xl=O ( 6tSxtx2 ) ' D : Gtsxtx -40 ( Xt2)Cxt3 ) =/ O D= Rif -3 , -2 } f- CX ) - 2 ( Gtsxtxz ) - 2 feint 'T .cz#sxtxTHtstzxl =- L , 1st 2x ) flex , -0 ⇒ 5t2x=O D. =D 9 X= - Iz Melia doueiuioderinehe not ( ED ) Punto no statieuorio I ( ataugoritt ) Eqinehatowfi Jeff - { ) y - hag He , ) c. E : E- 420 Rettataugnelpuuto ftp.ffrsl/D--C#-21uCt26tmNpfs+a . y=ffrsl=0 y ' =3 . log ' C x' - 41 . 9- . ( 2x - O ) y=O Reltataug . - the 1- polenta hey = 6×694×241×14 f- ' cxI=0 ⇐⇒ 6x=0 N hag ' HE 41=0 ¥0 EID d hag HEH - 0=81 ( XI 41=2 x' es x=±rsfED ) 2puutiaih.ci fcxi , Txt ⇐ ⇐ . t ::÷ :L :÷÷ . is ::: " :¥ . " . .*a . fix , .int#ozfFz.l3to-- = 1×2-912 iii = .-# 1×2-912 = 3×2-27 - 4×(3*2) = 3×727-12×2 - 8X - 9×2 23x¥ ¥¥qf =zpf%Yz ' 'e puutiuih.ci di fax , == eb9××=e×G× D= ( O , too ) Cesena . fine . # fool ) fix , ?MntE×eo9× . ( I ?edfII× . ;) = ¥ ( hagxtl ) D ' - D flexi - O X ! or hogxt 1=0 Mai bogie - i. hogg ×=1e ED , unico puuho critics f- Hi-Fi fix ,=f¥e , Xe - Ww2 • Studiarehederivotieire - 2sxc2 . stimaasiurolicemegliteri tf → D= R ( ok se x # 12 ) f e- pari l ftxi-F.NL = full gerardo x=2 studio XZO fc2.tk/-fC2l f ' Cashin - huo he ¥E¥ . =/ ± " " " " " seeing .EE#-owiwetxZ-2cxs2q-ivtifondkfm.fr#ixt-2vx32 =L ! injured d Tfxz - zcxsz ord 's hero - f !c4 - D tf , ( x ' - 4) I D- I. Xx h - not f- Icu too HE ¥2 p . diwouduivobieito ( affable ) L ferparita : fit - 2) =- A ''---.,.,----- fit -2 ) -- too i-....--÷' s ::±m÷:÷ : www..eu . * . f- Cxi ~ It EH = 2M¥21 x→2 f TO m → too Tx _# iwfiuitesiww , # and K ④ 20M¥ FC2.co ) dieara THE . fixture Hesse richieste ( daivobieiteeshhieasiwrotiehe ) 29/10 fcxi.VE Garaging domando : Dfe gcx ! , who che y=x E as . old . NO . 2) new che he rasiuroto oblique ? ? NB . f - I N 13 f 2g ) Xan ( Itf ID 's - i e infant : line - =3 X - N - ? x f Cx ) = EEE Ix - it Zen ' ( 0,04401 D = R ; Higo feel > o ← s • 9 • p simmetnieiffxs.EE - I - x - it guafiae = @ Ex - 1×+11 fat > 0*9×30 ; fcxko ⇐g Ko Ito am , i t - fix ' -97 ( noudispori ) ya µ Zerieseguo / fcxseo LIKES % ¥÷÷i' ' " " I - x £ line fcxi-e.EE/oo-l/=foo-NJxutD=fiT+ooe:Ys-txeiI.y=+oo ' II . t¥÷=1 ( was . outta destroy y=m×+q as obe ? 9=1%9%41 -4=-1 JO M=×h¥• f¥=h¥+•e" = too y=x - I as . old Ce - o ) ( no as . obladestue ) f , , .ge#tX-1xocrescite " sopra - linear " ffxlxff.mx et Exit XH 0 - D e Et live fix ) = e- 21-001=-00 C no as on 't ) Clrwiiutersetiouidifcx ) x -- as couasiuron old ( XO ) piuinuteress . OSS : Ix - it =- xtt a - a e et ! of m= line e' tx - I A Xu - as -×=€ ) f. × , ,ge¥tX - I Xo punto : x=2log2 = logic et + I XZI Y=fC2Bg2)=e%Ilog¢tl ⑨ = 233 - log 490 fix , , f × " eclogue e { - k segno flex ) Arco pauli station . f 'cx↳o Sexo , f' Cx ) > o A x Iz e 1=0 text ' F' Kiso ⇐ , eE×sz x > hog4 e : 2 I 4094 Ex - Page - - ⇐ Es ? a T ÷ , Is fu hey 421 X=hog4 f. diminihw x= I p . dimassimo fake 's re deriuabieito in x = 9 ( Calcote il limited ' fkn ) lying flexi = fine , te t ' = I Eth \ finite divers Linge f 'M = Line , { e letzte - I 80 ↳ I Chou deniability Cree ) Puerto augoloso qq.iq . ---.. - metre , pit fat xhagkl Hoo Y ai D= too , Olu Lo , too ) × ¥0 since :* : " " " e. " " " " Zeriesefuo fcx ,=o e X=o¢D N log 1×1=0 mouaec . 1×1=2 lien ' ( pt , too → simmehieo ; - A ) X - II Tra f Hbo ×h%+fcxi=×h% , x. logxsfot.to/J=0Fa70X20 ( Simm : Liffey = Ot ) Fro hash > o - Kb ' ( Oss : e- possibieedefiuinefcxl.lt " " # XL - ovx > I 0 X=0 IEcoulimueiux-oje.ie/orolungameuro Fi Fa I ! . I ?I ! . I pucoutinuitoidif ) @ to -0 to fine , , fcxi-liyywxbgx.TN se x > o ( no as . onitt ) fcxs=xlogX ( Simm : fine .fm ' - a ) { I , , .bg/ntxe1x=logxtt?as.obl?m=eiye+oofyI=fiue+oobgx- too punk critic { X > o ft " -0 ( hoon . old ) f- ex ) ooxhagx ( ornate " sopuehueore " ) eogxti = O he × hegxeinfiuitodiondsup . a mx log ×= - I ↳ ppaindime 'M ap.dimiucneheh.ro/X=e-I1eso t ¥i¥¥ . ;.÷ : 't : I \ I I feel . flog Get =- de • Ii: f' Cx ) ( ferudeutanellliutoruodix - o ) • ( f- " ( x )) . stimaasiutoticemogliteri ( in Xd ) ↳ xhagx ¥ , 2. hagx = I . hog ( Itfx - HI , x - t -- f- CNN x " " " " t " " ¥51 ) NON "¥%H " " " " . derivation dell ' inverse eseuefioi f- cxi = Xt ? Fueetioueiuversaedhivabieihe 30/10 f- Cx ) -- logcxte ) +13×0 Immagiuetifcsfuetto lemouotouie ) a) verificare chee-iuvertibikmllsuodf-oo.iuflfl-liuefcxy.logot.ge b) delta g er inverse , determinant 'eg della M - et [email protected] too-suplfl.fi#gfcxl=bfftaftDy-yo--MCX- to ) Imlf ) =lR as - geologic 'll 't ' fe.to/t-.lRoe1C.EiXte9O go ) g- I xs - e Df - Fe , too ) f- invertible Cfuchibiuuiv ) fer def . diiwvena : :::t÷::¥⇒* .io#e.t4tim:i :÷÷÷% . . . ⑧ FO f- e- monotone crore -→ invertible ( NON SOESPL . ng 1=0 " aocchio " e' inverse ) euoucisouoalhesol ( BIUNIVOCA ) ig 'm ( teoreuuaderinare a inverse I ' fit = ftp.T , Leg gun f ' lol = off to = Ie Bicol - e fol : Y - O = e C x - I ) y - ex - e I • fix , = C 2x - IT ) . seux Df - R Ift ) f- I I O ) INVERTIB a) Diuuoitnechefefoaalmeute invertible in The - f CITI = O rueiutoruodi Xo - IT § ( inverse locale ) b) Delta Ieiiuversa locale , Calcote fulfill ) at flexi , 2. Hux t ( 2x - II. cosx IM -1 f ' CIT ) = Iseult ) t ( 21ft ) cost p = O - It infant I ' fffttllq gq iuoltu , flexi e- continued ×hiffftxl= - IT too perfuaueuteteguog.ec#yt.c.ficxko,FxEICt ) " " Wh " ) f- derivable = , in ICT ) f e- monotone decree , quinol invertible fifo ( fhTI=0 ) I 'ffhTH= =- ¥ .. TEOREMA ROLLE R=2 ( fcoutiuuoiulb.IT ) fu , ya - x ' . se NO Derivabieite : 3am ( { fi se xzo gym , fo - 2x NO . ÷÷÷÷;:i:÷i .si :: " .name/ae:fi::::.Ysinem.guondoX=0b) Deterwiuoretuuiipuutifacuieristeute lying .- 2x I ,f÷ - ESME ) e- assicunetedalleoreuue .- a) { f continua ,[ b. IT ] → hessuufouebleuuesex.to 0=0 f- derivable ( bi IT ) I , I ⇒ fderivatileiuxo f (b) = felt coutimuitoiux - O ( ficoho ) Lingo a- I =fc0l=×h÷+3aos(zT d I 3coso - to 2 2 No f- Cb ) = 2- be bro I f ' " " Imus , ⇒ o f LIT ) =3 cos ( Iz ) -1=-7 fkxtso 2- be =- s f III. o { ¥19 uouaecelt . bZ=3 b - IB ( bro ) fb= - B a =3 say E) =O I = KIT fcosiohenuresoddisfeleipoben ' delta in EB .IT ) X= 2kt , KEK → FCEC-B.IT ) t . c . ftc )=o XEC-B.IT ) I Unica solution : X -- O abueuol ( aides , so gia ( esereizioidiseguorellopofiw c- o e- sohet ) di fuori - alternator ) Studio couepletodifcxl-hoqlzxlqeessoauaein.ta.veema.E.ua :X : '¥¥i•÷ . Df . too ,owl0itM . CE " q , f- E pari : ftxi-hq.tjy.bg#=fcxIPpossostuoliarlepergxso limit Ot , too Kalki Zpusimm % hood ,hf+b9=hg¥= -6¥ = - N XZ Z erie segno : fcxi=o ⇒ eag×=O×hI+ook¥ -481=0 " × = L Yeo as . outta too ( e - N persimm ) fcxygo N : hag 0 X > I ×=o as . vertical - Go ⇐ 9×40 _ Dentata he ± : - ④ -0%0 ④ I e :* 1¥ ! .si#.eo*..seow..rEitYo'.re- ¥ i ' It I ; I¥%x⇒e÷ . areas Dfe Df Cderihabrteneldomiuio ) ( f e- crescent in too , - re )u( are ) ) ⇐ re e x= - re p.dimassimofffgxf.co 9-210911=0 Assoeuh ' eosx.qroielx.ie#ee-7oIeciEuEx → nappreseuro ( re , fire ) ) = Cre , later ) f "cxl=# A = ( re , ) = -2×2-33.65409×2=-5%64 9- Zlogx seguodiflxl { To ' ° ff , "goxi=o - 5+6109×-0×20 lagx=Sg X=@% N > O 9- Nofx > o hopxelz xere DSO XD > O X > O f " Cx , , -2×2-311265409×2=-55,6104 segue f " C x ) { f ,KO - St6logx=o N > o - Stcologx > o X > e% lagx - Sg Hes " D > o X " > O AXED \ caeudideto O feesso ff B ( e " , He "9= 8¥ , ) t t D p to . Q-0.to Bites 's , gag ) U '- A - A ' U seguodif " e- verso U ; n Ci some 2 flesh . ( B. B ' ) - Immopiue : iuflf ) -- A quando :X >of continue suplft-maxcfl-ya.ge/CassumeauehetuaiinaliuHIuelfI- C- Nitze ] L loglxtllnlofxx - too verifiuare : f e- tic . fuzzy , ; nouhaasobhigw got stesso : fat xtocxl Xt long x - Xtrx . feel --F¥ studio fine dentata 14 I vhificarechey - X " ( Detawiuaeifeessiaiy.ex.com I Ehtiaunf " ' Manon Dfi Xt 190 Df = C - Sito ) → douuiuio asimmetu.co#fne-pari.ne-disp . 2- erie segno : fcxlso , Axe Df I verified ) ( how ci Sono ten ' ) ( Internet one y : foot yet ) finfoot " ' - I tf ) = too (gerardi ÷÷÷:::÷÷÷+ . ) .÷:÷¥ :* : ← too I aerate fu s+f =. as.obliguoiry.mx , - g ? No sore tin ) m h¥o×eh=¥Ioe¥=tN - ex EEE of ÷÷÷÷÷÷÷÷÷÷÷÷÷÷÷÷÷i :÷÷i÷¥÷ . f- ' Ceto ⇐ s e × C 2×+11=0 4¥ 2×+1=0 ⇒ X= - { ED ⇒i " A f-I.ffflt-ff.tk/=ff , r fl Celso e×C2x#④ go ← g 2×1-170 2ft Ceti ) x > - I ⑦ ④ hexed 2 § ! } tty ×= - I puutodimiuassol ; m=r2qe → Determinate inruuagiue I fate ( de TE . ) fcxi-arctgflx.lt#/Cauchecouf " ) a . I :÷÷÷ , :: " " " " Y ¥⇐÷