Mather met!s 1 MAT 133 edleet!onofnvmbersevennmb.TL Set : the , 4,6 - . . ~ A A A belarus 6. 8,103 :{ B :{ Su!sse b. 8,1912 Set } nom!natorbdennm!no.tv OL Nürnberg / / term nal ne, !ntl.SN lnte.ge !r!at!onal Rat!onal pos!t!venegat.ve nan - term!nal!n repeat!nslwholenvr.br 0,35412 Iz! 0,5 ) Raf!ner!de !s 3 xm.tn 2. tost I! 4. ¥ 13 " . i i 9123123 pos !nteov × rat!onal X !s !at!s.no of " " = . ✓ × reel ırz !s 0g !s ret!na ' -3 !s to a. num VI. In Expomenents 5 II . and !!!. üç ✓ of -4 Rad!eals "" :X (4) 9. 10 =L . 8 !y! X . 1×4 7. t! V the r!ght m - . × 6 = !T !nteger a Laws 1. 3. !s ¥ Basık an !s Fs - : lrrat!onal-Realnvmb.es et ✓ -13 - Tl . " :X II. # - ×'Te lxyl!.l!?ynl2.En-- u.IE? 15 " " . " n n = A 'In yn = ÛT ¥ ÜN :X . " !!. xb 1. × 2. 164 . .AT?-l4?o!l5 ¥514 = kat = 3. 2- VE 2- = ü = ÷÷ !. E. j.us?dj.y3 4. s ÷ ÷ . 7 4% yhIYFE.!r ) 5. " . aşar = ± ? § µ ya 'a " . b. !!!. ¥ ¥ :# III. ¥ 7. 8. = dk - lü × 'E = İ " - × = xh.lt yy : H II - - 2 ' - !l et Mora . %b = (3×4-2×+1) • 714 = + + ( + • Y! %Ğ hız) 14Mytl -3) Produets fttatlt-al-I.az yy + XZ : a) ( ttb) ü Ü ttb tate ( Hap ab = ( b # d) ü ab! + axd + (t ebxted - a) ( fed (küstah kıza.!n#+a3eubeotsums . 3 ( ekte) - - . +4×-2 Spee!al ④ y÷ I. z.!s?Is.Ez.-X.y.zAlgeb!a!cEtpress!ons • = ( f- a) ( Itt y . + I ) : I-3axYIx-aseubeota!w.ee ( te a) ! It zaxta ( f. a) ' ¥3 tl-2 atta = a. + 5) (72-+4) = = 215+122-+352+20 2122 47 z +20 + ftp.sltwr!.! y -8 = • • 8 II ys-bazbsyzz-zahbkyy!z-2ayll.!o?xyZ-3b3z-ab4xy E) bys -18 y +35 =3 ylzyzty.la ) ÷ § ' • • Ih 2 - bu 9=4-31 × -3 k -3 - x.!o ¥ -7¥; ¥ HD . - Hal - III = ↳ ( 4- 3) ( ya ) 7 t.H.lt - ÷ ¥¥ü¥b¥¥÷ ! ] ÷ ÷ =-¥z 7 Quad!at!c Formula 2tbfzy-9y.ro/---za-brz;!ga.T#..-brz+.Fzl8y.- b! Vbz.LI ¥ > ¥4 # +8=0 ¥ :O. Tahtaya -18 ✓ :O # = -1 A- = Xzü - l -8 ⇐ Iz 5h : 350 N=70 = = 140 210 4-24.42-24--40 W 40m! 72 . 36W + 4Ü -40 - ' 4W -36W +32=0 ✓ 36 = - Va!z 36-+28 = 80kt 60k 140k 60tl50 . 4 : : 140 k 35k → 60=69 69+1%-69=82,8 10 - bük ✓ Er!k -814=9 ? ° A- = B! 4--5-500 10.000 - " " 500 f% 6k + ' 0.000 + - × - ¥ = 100 23.UA?00-t)- = 588,75 58875 24×+230-000-217=58875 4 * + 230.000=235500 X! 5.500 Fvturelralue-fresentvaluel1-!nteresfro.to It!ne 1- 102.500=1.000.000 Üzülen 1,05 + ü = 1tl 0,05 Ilet! lneavalNew!neaual!tylnabthebomepropertya-esb.ee !t!esl.asbaeecb. ! e ] as aşb 2. the o!!g!nal 3 e> o . ¥ One . asla eko E) New!nequal!tyhasa.eyb.eanoppos!teproperty.LI E- . < ¥> Oca Lb a. Cb ¥ > pob!t!ve 40 ne on get!re on sene b!de sene b!de b- !free!proaalsaretakennew!neqval!tyhas.am oppo s!te oçarb nso ançbn # 24-4<4 - ' 2×-624 2×410 × 45 5 ta . 5) • • -2tl 3 3- 2tl 6 +7¥ 24-41-372+-1 - . It -41-322×-1 2 21×-4 ) s 21×-41-372×-1 → 2×-842×1-2 2×72×1-10 24<2×1-10 × > ttb solu t!ran * atı 5 - 35 - 21 s 312×-1 → 2×-872×1-2 na - = 1- 14$ o , -1 5001 > 70.000/4 ¥0 f. 5000 1%3000 $ p Mount h + 180$ da!ly by rast 20.0004+2304 da!ly 350kytl 1001471,5×+7+25 > 25 80ktl 350ktl 350 72,5180ktl) ktl7 200kt 2,5T Absolut Vale d!sket .rs ! + 1tl , ! ı Cd - ! 1tl Ed ey 17.3×1=5 7-4=5 7- 3T ( X 1tl > !st! -5 : -2 + 3te -12 - = } - d - INI d XŞ d X - LXLB (-1/6) 13 - 2tl25 -513-245 8 Ş - KEZ 4 ] 47×7-1 ( f- +5177 test . HIZ -7 XŞ -12 f- +72 o - , ' BU [ 2,0) Summat!on D!str!but.ve Property n n n { C Q! Ş e = İ=M Şe a, n 2. kommutat.ve n { ( a!t ) :{ b! tüm ^ !. M n a!t !. m 3. lhonge { Property n pah a!ü the { { !. { tüm m a! e. n n b! !. m Bose Mn !. M gün nlnullzn.!t) . 6 !. M Ş!! tüm - : !. M j.am d . - 1. > kuralı - -2 valuecannotbenegat.ve bolut!on Hd XL d It -424 Absolut DEXED 7--4 -41=-3 No DLXLD !lm! 4 ey 100 100 { 5k 100.101 E 3=5-2+300 + k!l k!l 25.550 = 200 § . £ k!k! 200.201.401 9 = . 6 k!t Sequenees kak l!k (Ak) k÷) ' : 2k • :( +3ktl k! , (!st t!r!t of element 4 e , !z = 2 04=2+3+1 :b Qz 8+6+1--15 : az Ht aç = f) eç I ü 4 z es 9+1=28 = :(E) 4 'LI 625 ← 32+12+1=45 !n Wr!te !n ez = the akü the !!! etam 41,44 4750,53 , form 41+3 .lk ( ak) I. - I ) ı 9,16 1,4 , ak!k Q , = 12 ' : 1 '! 4 Az!z 23:32 :3 kur çh!lb (aa ) ! , 24.180.30. Reeurs.ve/yDef!nedSequeneesOLk+l--(ktl/Qk Ek!z 05 : 5 Fb 504 ! + Fk F!t Fç = Et .a Ekt! = ! + FIfa FII-ztfztfstfz-3Fstzfz!.LI , 31kt E) Ez + = 5Fzt3FIAr!thmet!ebeaueneesBKH-dtbkd.com = !man d!fferenee B. ısa Wr!te termsofar!thmet!ebeaveneesoflengthbf!rsttermOL.l.la the lommovnd!ffereneed.az and B Ba B, Bç Bs B! 2,3 3 3,7 Çık 5,1 B. ed Bard Bzed Baud , 1,6 B. beqvene.es Geometr! 1ktl = Ek Bğed . r r = eommon ( at!n Z!ra Wr!te termsofgemefr!cseaveneesoflength5f!rsttermOL.fr the and Cırık lommovnrat!or.kz 22 : fz.IE ¥ ez ! ç!ft es : FĞ Kt " ter!m of Ar!thmet!cseqven.es an b!ra bk ? : bz a. : + 1k 1) d. d - bj-d-bz.rzdtaba-dtbz-3d.to Kt " ter!m of Geometr! an seqvene.es ? 1. k! 1ktl Lı : Iz! a. r 135 24 GUM n 5N a. r a A. mı = of :b: ÷ Î 3 Ar!tmet!k - :{ !lk!) .de a) bequenees n = € ldkd.at , ¥çdk IÇH .at - .tk?d.n-zD.ldal.nrEdln+D-l2d-a7.-Edln+U-zld-al -E =D !.!e ( dnad-zdtzal-Eldn-d.zal-Eldln-!.la ) + a Sun Sn !. Geometr!k of £ = ( ark ) " - . Sequenees atarearho.rs . . . ar . "" alrm.nl/.arn-#Sn-r.Sn=a- rnS lI-rl -alI-rMSn=al-rMI-rM!dterm sn-raraarz.!o?....+arn Funet!ons Doma!n : Solut!ony of a funet!on . gltl.nl#Fltl--I-t.z ft.TO × µ t -2=0 - Hz) _ ( t.tl) + !z Camb!ne f- 9) + the zf7 ' tak :O -1 Funet!nns!ffltl-3t-landgltl.MX ltl-fltl.HN a) f. g) (f) !txbt + ( f. g) 1tl . Htt ( fglltl.HN ⇐ k! ) ıra 2tl70 IN :# -91tl -91tl b) ( f. g) It) : - Ü . - l ' e) fg) (f) .ru?8I-3X d) 4) 1tl e) LINKI : : SEL L!ne Com Funet!onflH.IT the p!sse 91tl - . t.!t a) lfoglld.flslttl.FI b) ⑨ of) It) -941tl ) - Doma!n f!t) :P " pos!t!uereo.IS = 91tl = f- org) ( t ) ftp.rpkkp-3 İf a) f- ↳ IN) f. PHIL , alt : reals pos!t!vereo.IS glpt.zpdandhlpl.IM lzp.!t/.3--4pI4ptIa8P+k-3!4p4l2Ptzb)fl9lhlpN)=lzlPltlIt : 4. 4.121Mtl) e) 9 ( El! ) FIT) = - 3:41PM 41Mtl + 8h44 -3=4 lp!tlzlpltz 644411=614--2.4--5 attbf!nd!nversey.at.!o tl-57 : a.lt?1.+b?atIf-bY-f..xFlEHl--FfEH ) a.lt#y*Eatjf-bmonetoone ' f- ( ✓ X × = f- ( X ) :( t.l! Âkıl ' ry!t-lfy-l.!t ' f- ltl.PH