Energy Engineering - Analisi e geometria 1

Raccolta di esercizi e applicazione teoremi P 1

Complete course

Auolisie Geometric I Ing - Iuidurbwale torso fue f . Muuorini F. ZARO Scrivener come sommetaie : - 5 6 012 t }t } , thgtsg = E I = E ¥ m=9 Mt I K=2 K O ! n ! 2 ! 3! 4 ! s ! 6 ! 7 ! it 91-11-2+6 t 24+1201-720+5040 = E n ! -- s . . .- - he . O faltoriahi PRINCIP 10 INDVZIONE -a tecnico dihrostueh 've Cdivuoshotiouepu ... ) C dinner tzdinettelperashndol ↳ proprietor deinumuiwetundine IN tertoercluro ... ) vena perfuse : a) vena puiepriuwmpercuihdseuso ( neo , o no ) b) support verre perun cutohfissato , vallone E here per Ttl . MIA We 71*-1=0 ✓ . Dim che At " - I e- divisible perro , the a- I n '- I = nor h=2 992-1=1180 V 701 it " - t An I divide . A ) M=o OK 10/1111 . b ) Ip . Ts . 10/117 , not pit ' - , ipiiwdultive Dim : pint ' - i. Mtt ' - nitwits ;p = 99£41 ' - A) +90 .k KEIN I :÷ :*:* . → not --.. ) A-T . Dimostvarela " diswfuogliautodi Bernoulli " rioei : dat I atx ) " > atnx tin IDEAS M=0 131 V ones Ktx ) ' ? Stx ✓ fgtxftt.lztxf.tt/)Im=2(2txf32t2X & - ⇒:÷:/÷÷÷¥ : "¥ . ' 30 Dim puiwduz : .. = tdtlhtilxtxn I A) M=O Ok .' is .' 29 t ( Itt ) X b ) Ip . Isi .. -197×53 Strix ( 9tX7nt 's , Itfhtilx -_ me Dimostuare : .ae#3il=wg(3t3hl-Vh31 ( ⇐ , i - 2t2t . - thinly ) ^ OK " IDEA " m - t E 3i - =3 = ' g . Gt3 ) 2 IK m=2 Esi , 3+6 = 22-(3+3.2) is is 1,2 I INDUZ . Kitt ) . } Critz ) a) m=9 b ) Ip Ts = titty (35+6) A ,¥g( 3il.hu/3t3u-hiI!l3il=htIf3t3ln- till A di ?÷E÷ !! E.it " iiiiiiiiiti-ncstzuttscu-i.is?9hiti/lE+i ) . Dato A = f- 2 , ' g) u fit } # - 2 I it a) miuordutilnuepp . di A 2 b) iuflttlrfup LA ) , eventual min Imax ra ) miuoueuti Maggiore uh . too , -2 ) [ IT , too ) - Tsx , FXEA { C- 21=-3 b) inflate -2 ¢ A $miulA I = miners ) yihfCB ) sup (A) = ITE A mmax LAI =D sup (B) = 32.1=3 Z • Determinate iuflsup , minimax per gliriusieuu ' A , B , C Imax CB ) " pin piccolo " 0-2=-2 Xs ( o , 3g J A = fxty : XEX , YET } → " piwgueude " { Nsf n Be f x . y i XEX , yet ) 1=1-2,1 ) inflate -2 Aminta ) - C= I Y hi -.- ) sup LA ) -- I § max ( At B = { YER : rye cosx , xefitg , } , ,y ) } i 4- C BVSUPCB ) ( ruiulmax ) in :c : Eetiimiii.ie . ÷::÷÷i÷ • Determined , NERIFICANDONE he def ,' HIM inflow supcc ) C = trek : x = 4 - 2g , NEIN Yo } } in.. SULLCSS .... xi ::S :÷ : : so ÷ 's " :÷÷ .si : candido : iwflc ) = 2 IR sup C 4=4 Co fxeh - z ) ra > b > o . i ufc =z - dinnertime feet A) mihoroute b b) pniigroudedeimiuoueuti ra ) Lex EXEC b ) E 7 o , 2tE noueiuiiuoueute 2 Eh - Zu th -40 rate ZTE queue - Ex FX 2- z 2 iioe EXEC tic . 2tE > x u 1/1 In te . ZTE > h - 2- ME 71 * . w/ EH , the / I 2g > 2 - E - m2 I e- > seok Ingest - ee 2- e me Ee life > it msn.esvaseeufrebeue2.EC send ⇒ 2 -- iwflc ) IEC ? =3 min (C) =2 - sup CCI =4 ieicvuiuiwwdeimeggierouti a) e- muggier . b) e- it tpiccdeimepgior . ra ) xe4 FXEC b) riot IFE noueinueggiaueure eioe I X > h - E K-2-nektn.to cioe F n te . K - Zu >H - E Zu 70 V the Ine E ⑧ ME > I m > & ( mguaude result ) ⇒ seeped = 4 ( Imax co ) ?4EC ? ?x=4 ? 4/-22=14 2q=O iueposs . Determined iufcbvsupcm.vaif.be def . D= f KER : x = 3+4 - n , NEIN } #M=0 Met M - 2 3 --.. 10 --.. X 31-1=4 St 'q=32s 3tf= ... 31-12 , 3+1 410 Candido : info ) =3 sup CDI =4 → esercito ↳ ilnuaniuiodeinriuoueuh ': a) miwoueute b) piigueude ... a) 3 ex VXED b ) 3tE houeimeiuorowte F x t .c. xe3tE 1313AM " the gut . c . ft 4- he# E 4h30 ¥ ✓ 4- he E=4hh94E ( n ghauede ) o - Eee m > ¥ .. 4- he 4h08 ! - he hope ,E Fn ← Eze m > ¥7 I m > - loose ,E qaftwdiarebiusieiueE-fx.nu/nIz ) , NEIN } b) Determiner , iufCFIF.fr : x=seu(nIz)( 4- In ) , MEN 'M ) sup L F) rn Meo M -- 1 MEL m =3 M=4 ..... Me 10 . -- Ei seulolso seuftgf-lseult-oseufghy.si Mukilteo seufslt ) = O * .- f- sort If b) F men n=2 no h=4 his ¥ , o ; " . ' ' II: " Iijima iwfCFI=-4€R § minimax Iseufu 1h - fell = Hulu 1/4-1/88.4 us Klee , Eydessiffouuoalgebu.ca ) ← Z - W datii ⇐ - Bti 'i....... ztvtw ⇐ r3tir3 ; q V g Wf - Zi z ! i •. :& i .- :÷:÷i÷÷÷÷÷÷÷÷ . . ¥ = I '¥ .. Eze " Eiti ÷ .. if W Z.rs/-r3tillr3tir37=-3-3itBi-z.B=f3-r3Itif-3tB/2--W=-f3tit2i = - f3t3i First .ir#iriEii---6ZtWtr---/3ti-2itr/3tir3=-itiT3 = I B - 1) i =- Bg - Bsi R lvl.tl#mn=pTt3=r6-sdist.de0-Z-I=-r3ti)-/-r3zyil=zjoss 2- TE - 2 Retz ) Z - I = 21mA . i a) Det . due humeri compel . Zietaiaveuhimodulorsefeerreiueuuegiuorie -3 b) verified che I =- Zz c) Stessa rich . dire ) cow modulo Ts , Im - 5 a) Zietz x - Zi XEIR , e- Real lzil-h-zt-BTS-F.IT rs=Ft4 XII , e- If Zz = I - Zi , 2-2=-1-21 ' Ima b) I = 1t2i - Zz .-t1t2i V . 8) z = xtsi Ifs . x 2=-20 . § , → § , , , ¥ ;sf i i . •! - 2 - • z . Z , Determined ksolut ZEE di Ze xtiy , x ER E Rett ) i Real - Zi - 3 Inch = Etiz YER y = hult ) I = x - i y i. x - zi - 3y = x - iytilxtiy ) = x - in tix - y -3 ytilx - 2) = X - yl ti I x - y ) I EE " LET not . a- - Ha '. Rapforereutarenelpiauodigaussgliihsierui : A -- ft Ef i 12-1=3 } - cincauf . C 10101 Rid 2- = xtiy ' I -21=+772 =3 B , ft EG : Real 70 } O i ::i÷÷÷÷÷ . " " ⇒ Rappuseurare : hun Idina . reali . A = f TEE : 1217121 . ' i :c : ' I ' In:Y " ¥7 . ÷:* . . xty > O ( gratia ) y > - X ANB " "" i . ( bas ) '. µ ITO , -3 ) PROVO ( edes , I Op ) ) i 9 > o ✓ " i. .\.'.'. 2/10 E = i - B , - Bisi ← f . ahg . w=r3 ( cos tiseuftg )) e- ? a) Scrivener ziw f. t.EE/zI/cosloltiseuloD,O=orglz ) Im b) Operation ... p - tf 12-1 2- . ; angel :O rat lzl=T3t- 2 cost REY ; sina.im#.!-pe D= SIT tgo.IM# ' ÷w 6 Rect ) '.i. 7=2 fcosffonytiseufsuy ) =2eiE 'T ' i -- II 3 w .- 7. fees .fi/--i-seiifijDnor-.t . z " - =V3 f wafts ) tiseuf.nl/-F.T.1wl=T3 W ' b) Z - w ( f. ahg ) angcwi -- Ig % we r3( { - Bai ) , Bz - fi z - we - Bti - Bztzi= - { fstszi 2- . We lztlwlfanfoztowltifeufoztow )) = 2B / cos ( fits )tiseufI))= 2B i 2-4=4 '- B) 4=1214 ( conflict ) tiseufaoz )) = 2 " ( casing nytiseufafhy ) i .= 96 ( hnlhgnytiseufhgny ) ' Og 't → 4g 't W' = MY ( cost 2Gt ) ti sent }r )) =3 f . -- f Zg ! = ng ( aosfhggttstttisaeflgtt } ') ) , 16g Z 4. w ' = 48 ( cos fhgt-2ghytiseufhgh.gl//--.4gtr3g.48i---24t24T3i.z-- i - B determiner "he media . guerre " di Z dm ( Rison . tag . VEZ ) v4e i - B = 2 ( unlsgtttiseuffl )) Vi Vo , vi. vi. V , sohez ( 4 distiuti ) ( n -- 4) Zoe ,. ; . ::: ... . Eat 's--,,. - Yi Vo * Tizi ( anfAtI ttismla.IM/k--fj ! 3¥ , " a Keo Is = 452 ( cos (E) time I Earl ) q . qptz.it '--- • '-' Vg , 452 ( cos ( or ) ti salon ) 4- = Itg I Vs vz , 4h ( cos L Oz ) ti Hulot ) Oz , Sg It 41T Vs - 452 ( cost ¥ Hi ti soul I a- = 2¥ , 'T . Esen . Riso here deg . 2-5=32 i 1341=32 0=52 ( Asko , seuO=1 ( Rayyan . tesol ) Sftgo ) tesol . Sono Shalom dist . 70,71 . .-.. 74 •321 ' dispostisuwupeuragnegol . Im n → ftniglfesp ) 2-5=32 ( cos tiny m . S IT Zk=F32( anf 'Etg tiseuf "Et÷ ) ) K= 0,2 ,.... ,4 .. - • 4. i 'S *÷÷÷÷÷÷÷÷¥÷ . " " :÷÷÷÷÷i÷÷n Zs D= ,EoTt } 'T = 13g IT Zg 04=1 }ot¥ IT → rnoetiplicore per numen ' Z con IZ 1=2 Z = I . ( cos Colt iseuco )) datohfffwy.si/aafowtottisuelOwt0l ) Im a Iwl → Rotation ( iutomo origine ) B es ( da itinere ) 2 . Rappreseutere : on ÷¥¥a , I ' ( +3 , -1 ) c = Anis ↳ i. 2 fan time )) [ = f VEE : Remi , -251mm !! ← , g + ng =/ 0=2 tiny , - Hey fo ) Risolvere equation 's Zoot 't 't 107--0 c- eg.algebriae3.gr . 2- ( Z' TZHO ) = o ng 7=0 2-21-2-+10=0 Z=-1±z = -11¥ ( 1 Sol ) 2 I' ' fog " e- s v 's -39=39 I coshtltiteuhtl ) go .. BIL Voi .... ! 2 4= Ee - LIBI ---.I- im i 2 V=±BJi a 5. fo ,- I - Bfi .- Ethel in : • zMt3z8t3EtZ ' = O ... - BI ( 71 solute ) 2 2- ' (2-91-3773731-1)=0 Im a ! I 2-2=0 V -291-32-932-71=0 i ' ' I , molt . 2- =D ( It 1) 3=0 ..---- ¥ .. cnn.ee .. z ) , gq# -.,-' Re Zdt1=O ( oguisol , molt =3 ) ' .... . •! I -23=-1 ' I it " standard " \ " astute " 3 Z' =L @ Citltiseullt )) 3 Sol ( tneguihetero ) ZK.fi/cosfttz2kI)tiseuflItwuT )) " facile " n' couoswsol . 7=-1 I 2-0=2 ( cos (F) ti shifts ) ) circo attn ' 2vezh.ci tuieufolo 2-1=2 I cosh )t Iseult )) z =. z , pfanlitltiseuttt ) ( tK2I ) 2-2=2 ( cos IT )tiseu( It )) 7=2 ( .... It } 'T ) 7=1 . ( .... IT - 2gn z 4. I = 321¥ luoueialg ) " nulyo " basaihwue -2 =p ( aaloltiseulol ) - few 9=12-1 , O - ought nappuneroche ! hozqs.oyafaauohiseulhop.pe " 0 I , y Cano - iseulol ) - io if laestoltiseufol , =fe Akp 0=10 , 's it , af .. I sost . g4eiho.ge . '' 0,3¥ size " , 21¥ , zeit , 2e it " I §eio gseiso = 32 e- io = 12 , 2i , -2 ,- Ii } gsfcosl30ltiseu.PH/=32faostoltiseufol/uguagl.tuecoueplessiiuf . t . { SI otaku ILIFFE ! a- 2k¥ .az → ceuoreruaiidiveni . Da termed ' ensure l1til=Ft=r cos 0=1 Risoenere ( z - 1) 4 = ( Iti ) " k Is I sent = I 4 rorppreseureudo re lesoluz . too . 2 OSI eq . alg 4°gr→ 4 sohez . Iti - T2 ( aosltqtiseulg ) , V2ei¥ • pongo w=Z - I C t=wtIl C Iti ) " .MY/cos4uItiseuhtf/--W4.- ( Iti ) " = 4 ( cost t iseult ) = ( -4 ) "standard " w4= . -4 \ " astute " w4= Citi ) " w 4=4 ( cost tiseuit ) 4501 . widispostesuuuquoohoto . Wk=V4 ( Gstttykttiseulttkh ) im , Wth e- UNA DELLE SOWZ . leather Duo " " ' ' " i .÷µ÷.w→ . " " ah 't "di¥ " I ...-ii i S=f±i,2ti ) i. i i IT Re II' 72 .'' Wz ' • ? & ,-• Wz •Z3 Roepprereutare : Im # ..,---., A = ft .- peio : Lieges , octet .. " ,. --- " i ⑧ .. Be f WE f : w =- it , TEA } . i ..i. • Hair :* * at ÷÷÷÷÷÷÷.i÷÷÷÷÷÷÷ :i÷÷÷÷i÷÷÷i÷ : ,' & y Ai 2- f.es/oou.p.-lzt,distdaOE( 4,91 '...''-.... --' & y 'I E- avg.CH E ( " 5. ' Iz ) ,.. § if --e,' = -,- I Bi - i=s( cost It time ) open .no w= - i. Z i notation di - D2 ) Iz I altriwei Rotate simm ) r4spvET9 C :" ve Fz " m -- 2 - 2e pre 3 t.yeioie-ovo.ir/aoslotIttinyotID → I ! Oof ! C Kei Vn=Fg ( cos ( 0tzytftiseufot.IT ) ) - E #IT Feb 2015 a) Determinant iusieuues delle Sol . di Wd - ( Ztilwttti so A b) Risolvere I t.SI/fwsi5,cniei } " I , ( lie " " I , Inti , Frei I , Htin .. ) W = Z 3 Cl F : Cl - se , Fct ) = C- 1tr3ileZ . Determinate FCA ) A = foe Reltlftz , tmczl =3 RICH } e meppreseutare a) eg.aegdio.gr . we 2ti±TF4I = 2ti±V¥-4 2h = , 3=1 2- -2 = ziti .. \ 2¥ = seti 5--11 , Iti ) w W b ) Risolvere : 2-3=2 r zoo , Iti = Vzei "I q , . # ei K . 0,12 T 3 Salut . ventilate k=o to . Tze " Z =L e- wild Sol Imm § , C leave 2 , Simm ... ) z , , Erzei } " 3 a ii. :* . a e " " z ⇐ iei 's " " i .. . . if re • it • tell 72 E 'T FAI =L - rtri )Z 1- ItBil=t3=2 castle - I = 2ei } " . Z senior . ! 0=13 'T Finm¥ , FCA ) I ma . ix. rsx -....... ii ① : OSRELHE 's --- if osxs 's it ! : E Real ; y , Imai ! µ ! ! , , ⇒ × . adf.ei.ge#*iiynje3x2-yZ=O / , '' x - y ) xty )=O Ed . Deruiverelliusieiue ' y , FCA ) * - Y=r3xvy= - Bx '' ' ' nisi - Bx ( 2 netted a n ! o @ If Im in Rappreseurarei --- e- , 12 - kill = 4 ,'' Asked : lztfi ! Tudo in I B£lweaiw=EtE Eff :L , \ Ai Sulgoalgebrica " perche "--- Zt2i .. i ,,.. / ! I " * cytzii lztzil.tl#yt2 = .... ----- A=fF¥tf=4 ) B. ftw - ( 4- ill - 4) X2tCyt 2) 2=26 ( x - xcktcy-yep.pe/oitiih8ehlhalei/Z-Zo/e-ihadistautedezo oiufelti : 2- = xtiy ( ( O , -2 ) to - Xotiyo 7 - to = C x - Xo ) thy - yo )i R=4 H-zol.tl#xoty.yoT • Coste A = f ZEE : /Zt3i/= It -21 } → asse del segment esheuw ( O , -3 ) IZ - Hills I Z - (2) I 12,0 ) I Z t 3 i I = I Z - 2 I 2- = X ti y I x t ( 3 t y ) if = IN - 2) t y i / . FEET . fixity ¥ t Yt 6 y t 9 = H - 4 x t 4 °o a ( it i here 2017 ) a) Risolverel ' equation it 't ( 3- ilz -2-21=0 b) Rise were W4=Zo , conto lasohitdebieqcoulaparkiueuuegpiugueude enappveseute a) " lneterisw " molt . tamper til b) w4=ziug÷gi¥n=¢wµ . 'Re 't - i 't ' tf - 3iti4Zt2it2i2=0 into Ima Keo Wo , e • 2 + ZZ tf - 1- 3i ) z - 2+21=0 .- : w , if @ is " 7¥ . . -.... Iti . ± Z = 1t3iIT¥E8T ,-.- i .i• no . --- 2- = : weird 's " = 1t3i IT 3 [email protected] ..-'', ! pre 2tGi -9+8-81 .-'.',,- H3itI - i i-- =9t3iz±F⑤ =1t3 IT = ' ti '' ---- aw ; - Tir 2 I =2i vs - Zi = 2e N=±f2ei¥ " .tt/aoPqItiseu3qt ) p verified yo , :{ g: ← " =±rzfEtiE)=±C { It 21T - a Variautesut . E . ein . ( cosittiseult ) =... Data F : Cl - se FAI -- e " " ?zt3e " " - 2 f -2=1+7 .= -5+92 . - Sz - { i a) coutueimmagiue di we 9 - i b) puutifissi di F c ) FCH - it - si Ji , If -5,0 ) c) F⑦ Cimmagiuedelliuriewett I Ima ① = f- I Real Io , 251mA ) S3 ) .--. ÷ ---------- 3 - * so senses . E- -- a ) determined 7 te . FLZKW i e' ' ' Eztzei t -2=1 - i !ek#re it - 3-2=1 - i o.o. i IA : its 6 - i . 2- =6 .==- a .si " → b) FCH = t iz - 3-2=7 2- ( i - 11=5 Determiner e nappes . tuttelesohetdi ( 12-12+12-156 ) ( t ' - it so 12-12+171-6=0 V t ' - i so mouahgebriea ! ! .. .3soeut ... 171=920 , PER to pity - 6=0 3 P ' Sulla cincouf . dinopgio I ( ft 3) ( p - 21=0 D= - 3 V 9=2 12-1=-3 12-1=2 Of 40101 tuuacineouf 12=2 B/W PARTE INTER A : A # iet:÷'s tho . . "": '' . " it . " * . : , 2- SX _' ! / I e , dato Zifx , ZIER ! ; i' t.tn#alloheZifZ •., i • ! ! • • 'I"f,l ! i ! eseeeefi : [ IT =3 zoos × he . p me l. moxa : oooo too ',, ! [ IT = O ask.tt#iao/-FFf-3g=-1,5g=-23x=fTx--ftT , a.* - iq ! if 7 ; im Raffreseutare : ns..ua#xy*am.xn..fi:::i::iI . ÷ . . Of quiet [ Sexy .. O poi eye [20013×1] Ifngcxkz C gait I [ sent ) rgcx7=2 Cgc = 2 . fuutiouiperiodiehe fcxi= Seucwx ... I tgcwe ... , stoma nichiesta : cos lwx .. . I I him = tg(3xtgI ) - 4aa(9x - fig ) T=2I w PERIOD O T , ! y!④g w Determined T gone seucaxltcosftxttg ) tf =¥£=3z/ Tasty = Ig ¥ -- YI 2T , = 3h =P = IT == tqcnidolto ) 3 417=71-2 =P = 21T g y a fuutiouiiperboliehe : s ::i÷:÷:÷÷ : :* . . Nef 2- SEMPRE POSIT # " " Tait iii.iii. caeiiiiiaiaiii , / " " " " X ' - Y ! I XZTY 2=2 Duplication : EYE .IE?a9i:;7Yf.,nm:2acnshixi=xeAEII.eAxjex == Show 2 • fewhlxi ( feguo ) seuhcxi > O et so ) etfit 't , neo t=e× to - p > o f v X > O y a. ysseuhcx , e- dispar ( grafsiuuunispo ) Isamu , 2 .. " x ! i opaficameure , oss . e- iniettine aioe se Xi -7 Xz , ; ' / feuhlxilfseeehcxr ) ; seuh .' IR - IR T douuiuio ifuwuegiue - IN VERSA narcteuhlx ) mmmm Sethu IN VERSA : Settteuhlxlfettoreteuoiperb . ' ÷ . " " it't . ! " " "t¥÷÷÷*¥ . t × , e " - e- Y 0 E- Zxt - 2=0 iwponib j=hg(xttxF ) exec : osserratiouisu Chex , Oss " tgx " : ftp.I/-gRinvertibieite-neshiwpeuobildouuiuio arctau ( x > o ) .- ← i INVERSE TR.t-G-o-NOMETRIUTE.it '.- Ya ya yeah X. i'.--- ÷ ...' A . .--' Iz x......Ia,- I ' . i : ,' i.. . i#¥ . \ •.. ------ II periodic ⇒ houiwieltive ⇒ now invertible z * leseuepio ) invertible : neshiugeudodowiuio " Hux " if E. ' E) → fr.LI " cosx " :[ 0,1T ] - f- 1,11 ← INVERT BILE invertible A cosx y=arcaesx_ Devere . Arcteux Cnesceute ." Invention " emepfreseutare Ya at f- i R - gfs ,3 ) I to :* ¥e a) fix , = Acosxt B # x - a =2cosXt1 -----.. ----- Iz -. ----. -------. b) autaucxi : R - TIME ) rgcxi-karctaucxjk.LI =3 keg , ... = -.-------.--- -3 rg=of aretaucxl y ESERC : cough ' espoir . a lautauxlheiuuuoylo . 's ) q--------- hf÷ !:{ auxte.g.tau-m.it Chiari mento : To , To T period comune Sarai it pin piccolo multiple intend di Tietz T 's mat . = mats - ¥ = ! Ridotto Risolvhealgebrieegeom . 5=12,4 ) ask.IE# so - " quasi saute " , graf . arccosx qwaudoeriste arches IN rancor : C- hi - [ 0,51 raruoslx -31 I( 3,0 ) NONTHNEGATIVA ! Y p arcunlttzo Ftt A per cniesiste ( co IMPOSS ) " " i÷÷÷÷÷÷÷÷÷÷÷ :* :* .÷t¥¥ . 1×-31=1 cos 0=1 x -424×14×-31=11 g : 2LXC4g ) .. Ya i .-Ir i '• guaficodi . i i .. i e- Iminium . " Ii ! Dominion . 4×2-370 '' i xerzvxs.rs , ÷¥iµ ..'y'l Concordant : ryzo , ! '' I 'i''..' ! 'i, { × ' - Bz " ? E D= fairly ! .to/yZo Imm .. to , too ) y ' = 4×2-3 f pari f txt - feel ⇒ uouiuieltiguouiyv 4×2 - y 2=3 NVERTlR#A : Sceuhfouuodei Znewuxeo , ryzo n' = Matt y= ÷ .. ' ÷ : ¥÷¥⇒¥÷÷F÷ b =D fuochisullianex ( Segui ) verified , could definition che y = x ' - 4 e- iuieltiva , mentee Ye X " t 2 how 6 e- ( x , ' -4=43-4 .... ) 9/10 I havagua ) fax D= 2 ( g) 1×1-3 , s i -- i i i ..- if i i .- i i ... i. . . .⇒ . y 70 ; i i : I I ; . Ano - I , MEIN htt moisture che an e- monotone decrescent Ao - Oj Due - 12 ; Out - 4g a 3=-9-4 . -. Rio =- 100m def . Antal an Fn negativing I - fnh+t a - I me -321 rn > -3+1 mtt 2 I nitnyhztt > I ol m > it htt Am ( n' Hutt ) C htt ) > u4nt2 ) - ¥h2t2uYt2ntntt > 2h21 =3 aw monotone decrescent nZt3utI > O 1) diverge a - as the -31=9-7 2) converge all 'inf - 2 bus Mgmt verified Che : bo . - I a) e- defiuitinemeute positive bi .. o b ) e- defvhitivemeute monotone bae = 919 - b } = 2/27 dawn unto it vale bro = 3% a ) but O b ) ipotittoimouotouodeuerc . 7¥ . > 0 but , e bn m m > I ( NEIN ) za e MI ( mZ2 ) 3 # = ¢ Me 3h -3 2h33 Decree m ? 3-2=14 leggii nz2 ) 9 a) t b ) → moufuiidivergere a - A ( converge ) vhificareiwula def . FE > o lau-ekE.de/iuitinemeuk * figure HI . o Life . and # rein :¥ : " :* : q , ¥yyiEt - is .tt . - ' si . . I - ÷ . ¥ .li : : : Y :O " ( - 9) mitral NIT ) seulnttl =D lost =- I cont =ti seu futz ) = " , " , O ,- i , O , 9- .. cos 35=-1 gyaiuioiukroper an ' * Itai - of EE ltnIsE fuse n > Ie no --fEJt1 Vale verifauladet him ninths = too I success . diverge tool restore FM > O , An > M defiuitihemeute ( dawn Certo no ) Enix netting > Marti ) met 's hitch - Mln - M > O m=M-4±TIMtT Kasi : se M-zhtr-eo.fm 2 se M - Litt D= MZ - 4Mtt6 so FM -2 > O Dose 42-48620 Mo = f M-hztr-gt1.me M - 4 - RD MZ No OI 2- Vm > Maths 2 In grounded sufficient Chlordane : rs ÷ . .ru:1?-..tTIIIreEY+ooYnrnt#rs=ftFoI Raicohge parti principals ' : e rz him rznofs-fzf.fr?-nT ° him ,→n'tI= must - mt 's +2nA - n' ( ¥ .tl ) od - line n " ( I :# ti ) = eine . Eye . - ETI " to cowtown / di potent ma to * YET . .mn?-..Fa--liI+ooEnrtrOs-' ° f. f- = O line 2732 =fbIµ u → too gwiizntr try d * no ° y esponeutiali Hs * A I t - 3¥ ,=. o III. .¥s= - is i 2. hint 3 " ¥¥o2:t¥ offal + . =n÷*stiktI 5 +4 =nE7+• 2- f Eg ) "= 2-0=0 oh rain line logzhrlthagzcn ) meta # =µF . ) login ) - hag , 0¥ - TRASFORMO tutti i log iubasez hogan ) ) logarithms ¥0 too line 0fod3C2K1 htt -= 2 fagin Ossi logzcukhog.cn , g , -31093cm basin harem , envy , bowl 't * I 9 they 3 " I n 2 " I n -=- hay ; -31 2--3 log ,cn7=ho9z loose L hagzc 3) =L ,... Cambio base fine hagzuthagzluti ) us too = hotfoot proprietor dei log . line hag , ( w tu ) → too = Life . hagiwara fainting == line began 't log , ( htt ) meta - Esercito : eagan ' - hah n ) eine Et - n d - aim unto nt4 = line HoH O U - too # =L line thirst = ¥ F. I . 15/10 nut ANIL A t B line Ith = line X¥_ → liueidi sure " - to cut 4) ( Et tu ) htt In fit ( myth tu ) l genome if asiwrotico Eto ftp.y = O e ... I → live di fruit . at 72 met 4 run to tiny , nth = 9 T asiwrotico Eth tu N 2n o ← an = Etty ~ I I Mt 4 2h infinitesimal ¥7 . == Eno . oE¥÷=h÷.r¥i÷p I adesirutrh~2.ru Down 12 Liftoff - ueiy.tn/rutn# . m - In -2 ) - ruf.z.ru/n-f.z)=eniw+oornth.z2rn-=to [ a . o ] • Noto : fine mind = 1%1=0 nkcm " rare mtg catalan : nhtfa.AT# ran = mm÷ calico lore : luring , Ants = I ran e anti - Cmt = Yµ ( MtD ht' ( Mtl ) FEE . mats . Life . ftp.n#=fiT+.f*=eiwthhtN9t Y :* , I " I mm ? Cutin run ? a mn So che : Mtl Nm ( movie delta dat i acuunnbdnn , allow nai " N bud ) m=n Mtl Nm ( Mtl ) " Xmm line mZ-2nthogzn-hag# . u - too 3h - Fu line m2 _ znthogzn - hague , too - at - O bogie hags - go unto # ¥ ) hagn Num N - 2n Den w 3h . . Ernie : . . =e÷+ . . apt . .. . Em . fI7 t.E.in "lio . I Hoo → 2 edabt.mn , Loo of nine =LYule → 1 qtk-faubmeqa.by Num N man t 9 na > O , a , e haga Meltereiworohinecresceureisegueuti infiniti - lnerifiaerlol an - embed " bus 4h cn=n% due hag ( erith ) Siano : n' " Kei thug . . nI÷=0 ) t ( iwthuibdioranenupniae bagleifh.fm ) ) I an , e login stage " thagfnten . ) → a -n 9- = M → O = m2 thagfttfw ) Nml Cnscduscbn scan ialnerionediraEIR.la#3 ) determiner him MI ma . f :L !} ' NT ? , hat a - I te a > O , → too E7oa?÷/ " " £ . - o d- O Ig =- 1 a > 0 tag , f 0 # s tf =- a > I to = t • Athenian di x , Couuporteweunodii . bn - (2×+1) ". by m . m . bn 1. Athenian di x , Coueporteweuhodii . bn - (2×+1) " T bn.cz#t=qn..f9a:Iiiimug9Y7,fIhYawit , / . by 3 N - togas Connery → o 4 q=g cow . → 9 . m . bneserc . s q > n diverge → too 9 s 2×+1=-1 2×+1 ..... 9 XC - A t > X= - I 2 2x ! - 2 × O ( 2×+1)m , / - I Cxc 03 > X .- O L ,x f Is - t X > O S the confront m• HII ( I ) - fusions In se -95951 I f. : ::÷÷:t : ' :* .fm?.o.I::..m:rinea . • illivuit . X > o → too 971 Aah .- too = too Calahan : line Anette = At&t ← men , f -I disp u - a to 3+2/-1 ) " 3 t § IZ tl Peri =¥z%tf;Y s ?÷=nH - - → too ⇒ A → too anthill and , cost , Cort , cos 35 = 9 - I 9 -I,..• line cos Cut ) troll - IMIT ] t frost ) " C- IT htt coffin ) , costal , costa , cosltthcoshi ) too ! ↳ O - 2 - I -1 - y O least ) ! C- IT ¥ . . s ""r¥f÷sti÷=r÷ - o ↳ o perles confront fishy . ( ' ten ) n = era , iwfatti : ( Eye . ( item )÷=e ) III. ffttaa )%§ = era en - so En -- En Aging . his . Cee :# ten . Lag ) . = I sost . e : t M -s too t -a too → a fin .tt#tIYYoftttfttIiT=FT+ooCtEnItEui1ttl fined ( t tf , )t " " = fine . ( t tf , It " . ftp.T ' espen : tti → e . 1- '= e Ein . I Is -- 1%5=119 (3×+1311,2)×5 = ( I - 3¥ , ) I -- 3¥ , = 34¥ =. 3xf esponewte : - 3¥ =- 3¥ f- 2g ) - Ig ±: . In - ¥+5 ¥ titis . :÷+ . H - ¥5 " " " of . Ent : ¥t¥f¥ , e " line XI = 2- line E- I - fog ) x→1 x' -2×1-1 O x→ y Exit - ET . =¥=tI EI . .= E . # & y iufaltii If =- a ;¥F¥=to i i Y n. Tie . a in I' ,Ii,I1 : .II" i line X - 5×4 x - 5×4 ~ - 5×4 . a - oo Fix Xt - A x - 5×4 N xlvhifeow 2txtx0~ Xd x - so he def ) Ling . - = - stool - to x . sun -6 x -g- I line haste = EYE and - an ( hag Cx )) = x → Ot × - y raritan ( fog Ot ) = hoglsot = too =- A auteur I - A ) =- TI - I 2 y -----------. ' ix. . # --------. --- ↳ x eine Ktrk = fog ) x → 2 a - B II. ( ' t 's ) × -- fin.ro/rttjk.e 16/10 da gusto , sideducouoaltrilimnotevohi ( domani ) , the Cui : • line hag.ch#e=fiuyIlogcttxT=fiugolog(ttx)t=1x-so - → e heights N guy iufiuiheriuue , riot genro • line 0¥ = I , riot EE IN x ( houdini ) × → O gunfire × → perigee could def di N dowouda : e× ~ E e ~ -1 x → too X x x -1 - DX Info e 181 .. too fine .ee#=EIaf-=-fo=ot eine a .e* ' = IN 955 LIE . ¥ .= Foo ) -- O X -9 - D line xbogcx ) = Ot . hagot.LO.co ) x → Ot d - D I t = 1 , x .- I # x t X - Ot t → too Iihf . It host "= fine . - theft = o costal . line I em " = too . e If costal as - o fero-e-hiuirato.tn - let -1 scores I e- i seated too ← I # eater ? e t.com/wuto-sl=tN e Eye . Y hogftaaxttzf I too ( - I rV too § , Cimitero I logftcosxtt )§ x' ghagfsq ) - lfcosxft I + If - t ¥comet , + I stqcorxtlq I 3g ⇒ l= - , 4 perteocoufrouto . 1. modulo superfhw 2 hast , flog ( I wart shag } ↳ negative ↳ negative verifies : line xiiosx mouesisle x→ too Liz 5×13 - ¥ ) × = 0.151 . @cool N . B . men Edetto ( 3 - ⇒ × N 3 " 13/1 - £ ) ) " I :* # TH ' - HT .. E. of - EY .. MI qui -90 - Zqx Esko ,)"tt 's ) esponeutei - ay ↳ e- 4g Ossi feel =3 - × ( 3 - ⇒ × ( per quorum aelcoheto ) ha asiuroto ORIZZONTAVE di eg . rye e- "9 , per x - too line hqff.IE#--hagff;3tI=foo/RiunoloihegHtxLIox x → a sostitutioueitex-ix.tn I -2×+2 . t 't Atl - H - XIX =t71 x→s too xd tx - 2- ttzttltttl - 2=Et3t a at r line log ( Itt ' ) li I = O magical t → o It = TIO Htt ) t 't 3tN 3T too OI . fcxi-hasffky-4-moue-defiux.tl C AED ) ndefiuisw que If " ' ' te # I f e- definite iux=9 O set - t e. pueomeeicorhuite , I e- continual 'ux=9 Isi Chiana PROLVNGAMENTO per CONTINUATE di f in x -- I line e±f = piffle ) ricardo %e=I to ewex.at#e-I=E.o tf . ÷ t ' x -20 E×ze = fenhcxl = fhlxl → line seuY# = 9 seuhcxln X ×- so X - so ( here . seuhcx In I • Caloocan i limit ' ai Eli del dominie di feel = XI 4 C. E . Xf - 2 ⇒ i s :÷ : 't 's:*:b Royopreseutare feel • Calcio hare i limit . ai bondi del domi - di feel = XI 4 C. E . x f - 2 ⇐ i it:* : ' . Royopreseutare feel EIN FIT ,- Itf ) 1×+21 ,def , I - × . 2 , sees -2 -- o - 2- ÷±÷=÷ . ' in ::÷÷ :* . . it Cesare . fishy , Ijf -- too ) line I¥×z = fog ) = Injury 1×-21*22 = +4 x→ - 2- \ I - ¥21 " problems " diiwfiuitesiuii ; iwfiuitesiwwraarupiouei ( Xt 2) II. a IITs - IF =- a * yn • fun . f " ' = ISS / i ' xez =' :} ! D= IR ' f - 24 - -4 f- e- continue net two dominie mon foreshore ', punk ' di discontinuities ' → si partie di " punto di discount " welcome dipuuh ' Mel dominic se pens fosse Ecn . ft ' " ' " ¥-2 Dfs IR - 4 Se X= - 2 now continue X= -2 p. di disc . di la specie ( Salto ) Her I . Deteruiiwaregliasiwroti d ' fexi.ge#-3arctanxD=lR menu ' Sono asiwhotiveuticali . f- continue 'm D esme rata , as . oblique y=2X - 321T Cuco eventual ' as . Mitt o oblique we 2x - 3 arctaux =- N - 3 entail - o ) as - as OI per x - s too =- N - 3ft ) =- A fair 2X no asiwrohorittoutale ( bihiitenoufiuito ) possible as . oblique -4 - a ) y=mxtq m - Iff f = Eye , 2¥ - 3aYau=2 - 3f - A ⇒ 2 of ' Liya ftxtmx . fine .ro/2x-3arctaux-2x/=t3gIy--2xt3zITras.obliquoCR - N )