B Fate n-) Aza, lo = Ani +a, 10 +: - ad, 10% ol, 10'+dg10° dig Anat” 2S 3 536, = 5x1 * ae 107 7K 10) 6x10" m i , > = 2 E27. 28 97 AA HERE eae! $ 7X0 FSR 4 BHI > . ‘ Sener: Jndaey oe Age de = dn 2” + nes 2h dy 2 4 ar Ade? Tone ye atx ox2 t Vee URE =e 30424! Mo Decimal te Binary con venion NT 1° 2 2\nt i, = eee ales 7’ 2)29_ -° alia_-! ara -e 2 7 2a -) 7 -! Convek olecirrel pum bx (52.625) 9 in biomes: o\52 B29 = 1019 %o alee -2 0-625 221-250 (0.625) <0. ovo aha 7? 0.250 % 2 =O:S0° = ele -) O.sp0 x Q = 100° ota. 7° 9.000% 2 = 9/000 1 -) pou_rorailel Pol DD tattel oan 2 MoyBin ors to decimal Conversion ne 4 af 2 fours ec PX Dy oD AVK2 41K 2! pix 2” fb +04 At 21 = 23, Ho. Wools lo 1 Lox2° = o ae Ly x2 = 2 2 1x2 = 4 ol : z ae Ho. tot, = 1X2 41 x2 FOxD axe FIR > FOR? pine” Soya OOS FORS 4940062 = 6. Bl2 10 Binarsy Aalolilion A BR Sum Gry oO oO oO o eo 1 ' 2 ® 1° 1 ° \ ° ! Bia Sub faction A B Differnce Borer oo ° C1 ol 1 ! 1 0 t ©Convene dh A: v vt We clecirnel nernbor (i2 , t binary equa valent V2, g% 100, 2 © 2 -o \ o.7 x2 ENA (0.19% 1ONPs 0.4x220-8 o.g x2 ahs (12-7), = Hee. fore og x2 2? * or*2 70% @ 2) Convert (56). & ih equtvalent cekd number sise7 sg} 72.7 8 3.7 — 2D Gover (422 24), t ib equivalent ocksl number: 8)A22 ee 6-4 (e67),= 6069s on 0.24% 8 FN 9% 0-92 x 8 = 136 9.36% & = 288 0.88 x8 = 1% (422-24) 92 46-1727 7) 0-44 *8 0.32 : o4a2 *F asé (0-24)92 (17 27023, non Ref Rocke: Moria Mare —Digelal, DerkAdd jou, ant ott, lew Meer 14 +o 4 | oo!0 Ded (8 Subbact 01002 from 1010, Jote 19 — 0108 4 hee ee ole e Ota Num bor Slr As ié va 8 aight, ie base BS 0,1) 2 BV S&T He xa decir Mura ber Sgiln a base of 16 Raving, 16 alight 01,2 34 8% 4, &) 4, AB, YP-E? F Dein Birney, BE Hewaclectr® ° e008 @00° ° 1 ooo! ooo! 1 2 oo le 0 010 2 3 oot ootl 3 A 9 100 «9te° 4 5 eel ove) 5 6 oie o11e 6 7 ott! o\ll 7 3S | 00° j ooo g q \oo! joo! 9 Jo ,o1o 000) 00°° uO it to tl © 001 09°! ut 12 ,1oo ose! 90!0 12 13 Llot ooo! ool! 13 th 111e cool oe? 4 ye . = cu cool oo! SsUaca® Heron Resoures -Htemar Resaurtte (Hs Decimal Ce He rarcle cen ) Convert Ta08),0 ts 16 | Bee 16 2) Convo 426 Io te number: Ts 926 ye] S7 —E 3 -4 0-62 x 16 = td 0.92% 16 = 1A 7 0-72 * 1e= We S52 0-62 * es 8 3? we S12 0.32% ® (926-19; 3) Convene (191010), te 4) Cor vok (1100119), ts ool loo =)NO eee 6 ib Feemedcons oes & eguivelent Hexade cirres rar ber 2 (326), i6 equivalent He xade cimel = @4 Ee). 9 (0-62)0 2 GER Soe 14 le) 1 (8) S s c (396.12 881 it oct! egeivabent = 52,5 iio eal ° (csr, 42! cook) = (44) Wy5) Convot EBSA, ® ‘. ° a clacindl ard 72905 & Ronodecirmad ; EB4A, 8 ee iB le. 256 \ e L— jo x16 = }o eG Hh Axle = 64 ZOFe uae WU xeh = 2816 ye ae 7 163 84 yx GBA fon 60234 46 sT344 42495). 9 re) 4556 77 (ice Bins, & Heradecie’ z ) 6) Conv’ (j1e0tloo), t it Herode coral ey vival. [190 110° c @ a (cc), (wie 24219 > ) }Oo L191 oool,. tb (G Lexactecinal elec Ale! ooo) A D> 1 GP), oth _& Bines 8) Conwak (755), te it binorgy equivalent = Sy S ue = (iv 19119), le i (. wet) 9 ve per4) Convert (648.20), te 18 ome 6 4 Ss . 2 ° pb % 4% Joo Jol + ole ooo lie 0/0 0°°), (648-29 z(ieloe lel: Hexadecimed te binary. 19) Convert (ps9, & '% bing, (sq the) A B S : + yi } z(jore jon 0/0}, jor foul ole) iD) Convok bs Bo bine = (o111e° 3 (a), = 6 10%), ei 4 ol \oo 12) Convo (g58-0 x ints if bins en ectunlent B §s ao» A ® Gasirgs 8429 we ¥ + + ® toll ool \ 90° yoto = O0'n Octal te Hera clecirna’ 13) Convene G29)s wate 3B og caivedlont Hereaole evel ) Convek Te celal rmrmbex ints binary 7 3 Ss oe we ou 19! ii) Bin pumbr & Converted wto egedrabeal Venade vid ooo) {tol lle) ee ee a, ion 14 } Page mnHexacle cine to — Oeteh Convenseon inte octal .. ”) cowot (A524 4 A eS a > 8 + ¥ + Jole 0} 0) ole B > ob (wire 42) Cody mois gis ote (Asay S12, 5s 1 2 2 e Conve (ioe), into Hexaclecirnal Kiovgh ocd (So ae ob 09) 8 eu ® eens at = Hew | 6 3S oo) 10 ov geo = (073) 4 _ basic Loser gol 5 Univew oe Fuclunve OF, Enc lusive Ref Books Di del Deri A Peet ee Mone. Bt edhe pese re:- 22 ShB sp ze pale’ - Nok, fi Ex-NoR =p Ye a . ye weret = Ag thsBookeon Laue Corplerrentelion Lawe (NOT bawe-) AcA AMD Laws ® Dyunocialive Mave Da (B42 = (axe) +e D.(B- © = 6.8)-¢ Dv bible favs P-(B+O> = DBAS De Moye. * Theorems © . sae = he pe = B+® Redlizalien of brols — wsings Universe) Cals Nano gele iver ae :. AAA _ SS pies eae Red. Rook : Disibl Done 2 wtih — ‘oH Devon 24 ealihon-M ae esl owis Ma ino — Page ne QTOck§ ts Binotyy oe Nene ol 2 (10° Ho Lolot), 7 q c(onnine), nw ho = ojo or ole lol i 2 3 2 § = (2325), Convere 9 (lis), and Gos), & Rendle cima) rumbers . 16 Jus - yl2ss ere a =@3 ! | & he le} ioe ° léLo I4G7E Convak $Revadecinrl rambo inte docimal Cumbers 9 oe ABBY b) 2FSH (psa), = axie™ ABR 4 BXIG™ = lox 167 FB x16 4 KI” pox 2sb + SXI6 UK = (2419) jo @ i 2 \ Sl FO, TBI A LAIE 4 BKIG = axree FISXIE + SX1 = S12 +240 43 Hera cdacérmal — Binary, Convewson = G5). @ ADs), so oolo D s Nor Oto) (ipower = Wy out elo! T RB aruda — Octal Conveton (a, = (ree Olli), (g2),2 (oli 910), co 0) 000 \\\ = = o\ 1010 = ( one, = (A). Ss = b785),clecerw 1 Converk fo numba amb 52.625 sat hin ag renrbor + S ints an equrvalenk 5 osu 2 2/3 O625% 221-25 —> |} > MSR O2S0K2. 050 > 0 ieSe ae el hoor on ide sia oes oo! 6 (53-6250 = Grotor-ter), bd — 1 2Mse 2 98). a5 (u OOONO, inte bin 3. Comsotk Ake binary yor\\\ \ Levee? aN Ve 2 2 eo 2 y ie2h = 8 oz? =? yuo? 8 AL Ae Convark Gat ASO. en 8 [444 0-456 x8 sLss 0-6 Ge x8 j 75 ols 4 xs o472%8 o-776 XB 2(6%,- 3513 5 5. Corvak Ba otal number 0) (237)3 (2578)s 5 axe + gx 4 7Xe = 2x64 +3x8 47%) = 128 4 2447 =059),6 number Got. 1d, infe 16 decind sqeivelord 23648 —?> moreno once 2 LAR al = 3.77e 73 ® = 6-208 —s ant (j20), & keimab. (ize), = 1X8" 2x8! soxs* (x62 4+ 2X8 + OXI 64 +16+0 = &)eUnit - LL Decimd Number § lim s- [ Tle bore . podin of Fe clectmoh rum ber 0,1, 9 B45 OST. TP Lincrsy CS mame lt 0 ole, ;Octal Number Sysbor © The. Bare (Roctn) of Coll mucber degli w 8. Tle ola numbers on ©, 1,%B&4,5,6 7 S. ‘ Beep & an ok pum bers. wl Nem ber Sigs Tern > hore (Rodin) of Laredo cine ramber oobd number, Ves 4 Peer Hene Lee The Ags Gm & 16 The Le rodecirrd pember eysler cons ulEQ@ of th renner 0/127 874s S&Tad DBO DEF Bromp™ ~ pg. cé Relotionseep hetveen Decind, Birrsy OAD ard Hexacle inre® numbers : Te poh tionhps folloviegy Decienwd Binwss Heradecirnad OoGA ° oo°e ° © \ ooo! i 1 2 bolo > 2 3 oot! a 3 4 olo° 4 4 s ole) cS 5 & ole 6 6 7 oll 7 7 g [ooo & lo 4 loo) 9 u 10 [ole wA 1D Uf lol B 13 V2 | 10° Cc 4 riot »> SsdA Wie £ bu F vt hy vv) rumber [LOU ‘bo cle cinad Conv rt dhe binary pambe - gies Ne WoO Con venling Decent we ely Nee Sy pxeaixrih 13” [xto 1X8 + Oo FL xD AN 4 aig \x2% Nese lre The decir epvivelert of Molly & 27%e" Con verk Re Ro eoole cinanh punrabor Agcs. ® Decimal number: Sol: led Ne ABC Sie Con verlirag ts clocemal , ve et Ne (10x16 Fy ae (ute 2) (yur eid + (x16? = 1,096° 4 pele ie +S Nt 43730" There Foe the clo cémad eg civolent of ABCS eg i 439730" Convak te nurmbor: sl AX}Thvedse he Liners, egeiabnt of F855 is 0 Thpo pool, Comvek ‘Fe cleimal number SE te ot number. 1) Convert SS To te och! number. gl) Ss7 ag] 69 -% e1j8 2 et ® Te ocked equivalent of SST) > 4 10 Se. Convak decinnd do Heracbeanal. 2225, & Ra noclovimed . 16 ]2225 16) 139-1 (Tle Ravncbecinnal g- ives ] equi volek of 222515 & SB: @ Bina, Reptasenrt oion Ts 1s Compbament of AMY birotsy nurbrn obsfeined Hinges by charges o te I ad | doo. Binoy number : liouw u 1A complement ae “7 geleo Vel. Rook. Diggtal DestComplement Agphesertadion <- 2A a os complement of a binouy number Car he ob tlatned bs, orlehing, | to ids ys Compe rrenk ob Comp ferment = 4 comp heme +) Binots, number © [youl Ly Vs connpherment +> 1) Ol => Elo vA complement 4 of , oo10© 1 @) colo) fe 2s Corphemret = ool) y Cocos s- Binary Cooler -- Peep fe wre edn Jeane oF Byrbols, eeeta fin, ard bet tree SP a enrsellues . Weigh @A Coole :- / There cokes Powe Lx eal weigRe fon EE pep code: &4 eI , 242) etc. Her va exg teh coclos:- , ‘ Tose cooles don’? Rave a Red weight fon AAA ark binary Soeamphe Emcen-3, Gday cokes pe ageleors,Seg cen led Cooles:- Tn dR coding, ayslew , we Rove Consecechire Codes whose lever equivalent dleffer only Cor Enecons - 3 Code. A bphanuunnerie cooles + Tlere Cocke Oe uted fe Asprrsent Cooled leech» (BED deak rurcbea dugg lan of Coole eohie®) purmbes Oh disgG t Aapreset Bin ory, gcD> a conGirs 1° oligs (o-%, fe. egetvelent bi rots lo clavin~ad pumbea. pumben Ar Ze oritinnbwrBoD fe Binary Conversion *- Spi Convel te BcD number te chine) sipr Convert dlecinal 8 binary. Snape! Bc@D:- Oolo [oo)- oll olol dove + 29.75 Comesporlrgs The Liner equivalent of 29.75 liy0) don de inbegen pore ard -11 fv ie Di Lunckined prt: lve fox , (o010 100) - Olt ojo!) Be@ = (Wohl), Pradi lion =~ Dad (2% and (39), olo! 119° (4 Olle 110° _—_—— jioe 108° — - UME see Dy Ot doi, pram im ma eott hy LZ}lee j}o0o Secs meet joot Lolr Sabtrockion = Poskn (185), - @e yess >) olee! prowl ter ool} ool! oo}! ooo) ov y1o0° Binary te hres, code @ ) The MSS of te ROS code will be exactly yued te fe fue of Pa gwe binary numbers- 2. Now fe Aecord bit ea will be encburive ~ oO” Re fuk ard cone Lil of th yon | bins numbers: de oe Ar fe resell sy eee : debferenk i ® will be 2 a f dRow nos wil be (op) 00%) Bins ere. Bo, Ol (ea ° ! ! o |! wRorse Te equivalent code Of10s,G ray Corte ts . Binary Conversions 1 The Maw of te Jrirvrryy bf 7 2 . or be. egal ts aa, MSe of TRE geen Bars carte. nur 2 Now if ke ecord — ysasy hil iso. dhe Becord — binoys Bit will be Aane as fa paoviows of de -fias€ bre. ° ) r \ Gray A y lols 1s] , of 0 0 ! Binessy tek dRe gay pede be Ollol. Binorss pen eae olool. Difphanurn X& Coal Fonbion \ comp codere sed onby on wheter: fe — prepoae ‘of - Cofler They, onlss used os Onl cerbeting device Bak noe computers are not ese orks & numeric papresenttalion ARs cxteal in mublipuspose eh c-, The Afplancemerc code called cRoracl Codes Boo Clean Ae baa re (0 Bookean Theosem |__-5 ! ' 2 Combin n opt Logie F m= OeebeeliPro Loan Operators Ro digital octyariv. Aepslien Parvrcalles, porforrs — Mave Rew fear oSghres operaliors . Sr onde be make cherign ordlyze cincwihe its ne C SO%K, Bb roe dE cebu of tes Cinceils clernerds fon ary ve inpets. x Not a AND a OR Not operator Since AMSs Boolean Vatioba car orbs, be ike 0 (on) dee iPikv oO it’s coreplement un) og Vice VO: of pliable as ib input Value 8 | vf ard ons ok w te ondoal It imped I acd foal 2 08 olf inpals aw | 8 iP The OR os ibe inp ad pasolacet of ph ow ; ) if inpuk | onPostulales of Boolkan Afge bia ies Haotoms of 07 Booken abeeb, towed Rosle portdalir , which Sn be Ainoplits, Rookaan Sxparsiors. yrs 040 =9 2) jo = O-L =O ott = ltoe) 3) 0-0 =9 \atel 4) or) and T=0 Theokeral- [operations with ‘pf ard “) a) 0-Az=0 b Wwesl- Thooser 2:- (operations with ol ad > 2» Ach b orA=O hore theosems OF gpoaped Io falas Cabegotion- pnp baa: Law of jatosection : a) AA Law of Lelory benk Jj, Coit a / idenhly, fas: a) A-A=A Hoishoborey Ly ALARA Theorem 4: bow of comp hemenladion ' a) A-A =0 b) A+A =) Tasamn &: Jaw of Lnvcluation re A=A Theorem 6* tow ° a AB = BA b) AFB BA 4 Cumebalive: Thoosam T° A mocielv® ee Ly (AFB) tC = p+ (Bro Thooram 8 DY ie fave a) p.(B+° - 6 ® +69 Ey p+ (eed = o> -(A+0 Theo ay Pbasoaphve bow a) (are =P BR p+ AB = A ° p. (A+ & = PE a) AB+B =Are e perB= A+s Thacker 10: De - Morpn4 Jow!* JB = Ate A: B dfeoer > low2: A+B =Trandpe Ai loon On Denllly (ores a) A+0=8 b) ABO = A-B+A-C ©) (Ax@-¢ = (A4O (O40) a) A+O=4 A-l=A ne oy Aystes cue roe fia. hints D Voriables ec tor Jtols © Loose i) Posilive hoge 1) Neagle hege Digg Signa 2 o (Low) 45 \ @ 1 (HR) The duath dab Bees & poblive jerforrnaDin bho poole input hinorsy Varia bh coith ocefect Tle Lox Aysteen oxlpul can be olfrined fron Fe Bookear Booge erprerions: TB eeamaaa a hlogge Coles > ~~ Lege ols ora Aba building, Sbocks of oli) clacdaonia: Tha ooc at ® ose electeonic carceeils tok con be Roohean axpaessios in oki gi 6h Pe inp ment i olesiog « bogie fool ae : a ful ae (er) inv ° a 4 at input Bogie tool Robs “ne epponi ke 3 be vee ira, Ler (OA) AND te . : ae x a Loaie cancels Rovirgs AND aphe UB x Ll, ard ore oelpucls. - mone inp ANE BA B Vs AB =~ ooa9The odpuk of on FOR tel, Bee Rio if 7 oi) Be didfersk of . poh 04 Tuorn tock offoa Compeleme nt Subdaraclion \- 1) Debuine Te ws complement of te Beraller number. wD Add Akar to 4 WW Remove Re cary This call ert - cdourd Carly. Re nan pumber+ ard odd it to Fe resell « be Subdrack (010, Laon (II, wri dBo I Complement meted: pitt o 1 comphmeat > 01 01 @ 8 CA —>|)o0100 Add Cry, —> 1 o1ol _———- Faorn Go 2. subdsack (ol, oo) Ukr dfo 1% Corpment method. }ooo ° 11od _ as Complement Sub taaelion - i) Delon die 2% corep Lerner of te ee purl (nda fu & Fe berger onny Sa bdisack dors feom dP. " lament eee (HID), eens Ba 24 Comp! hho) @ iw corp herent of [610 ds complet 01 @D oio) 7 Lot @ - 5) ee Ty, > | olo!l Blak 301101 ye discarded. Thss, Hla orsever (0109 The Cary, 2) Subtrack (1010), feo ((000), rings a's Complement me (Wolo ole) yo Complore of User), 4 Ore @ ‘4s Co! ine ge a oa ool 2 ‘ ERD 1G) —~F o110 pooe eae olle Ge) on) Ee tlle,BR Sieplity ‘We A phil, Pollowinn, Bor Grn empress Q) ABCD AY ABCD = Aen AavB) xmAcCD.1 sAcD NY) Ven pidlaihadce , RvB | K) ABV ARE LABCDAE ) = ABC) + O4D4 &) : = AR D pavaery ae = AA BAAR = NAAAB AAG DA vpn rege VS ag (ey 2) 1 Byte oy ce ATS Cet AG LD aw+ Be «Abo Pero cy ABeS = AB + AE TANBRS © e = AB +A +A sae+ AC + Am © DB se we $lo,2,¢,>)< Em 1,3, WIS) +4= (28) ° gtd (929) cD eS 00 | \\ role Le] hes = E04 E849 1% ooo) i [2 x of oO oO Vo) ew) FAB, 6 >) = Em (91, % 58/4) > se pp Cloaq_ol| nyo oof] J o)| ° ° W]o ° 10 | | = (BED ol ON to cD = — [A FAB, (B+0) fol 6 FOS 6d) —>-——_ e. F(6,8,¢,0)=B D+ BE+AE>Kaornaugh Map. [Ref Becks Dig! DetgnS ecten, Fam“ . eee The dimple freakion of Be AwitRira, fenebiona wring Rockean Laws ard Weorsma bee comes Compbex eilh de inctease, i Te umber of Voriah ies and rns. The K- rep Facknig ue paovidles a Ayilmelic refed fon Aiep GF ging and manipulaling Caron Foren & ke = Fe (A +B+o> CAt it) (A+ B40 (A +61 ®n B Tp) 4+ BCA + ACP B+ ABC B+ AST ARC aa Bx crrcast Az = AB pornceres 4 AB ” » ae CoB 408 C2 Bea Ae the - gf A+) = BySop (Sum of Procacl] :- Tle word tum of prootuct ore olerived from Th Aum bedi nopeusentolion of OR ard pnw by +! Co ae pas pectivel,s Bachem £(A,8,0) = ABC +ABC+ ABE £0, 8.0 BD HPBCET AGED POSE Paccluct of Sean'\2 Pos Ba Coklkee lions of tum tows produck fae Re: A ploduck of Gums expsondon conlains He produce of olifferent Be. @ eg £ (0,8, e(prere(A+B+ 0) (ATE+ a) Evpns df Boofen furckion F(A,8.0O=0+Be lan a ohirdad Aum oF prin Cos. Lined 00" of prsdacl Brera SlpY Gg de piasirgs VasiaL es @ TA given & ton £BBO =OtBO oe vepaeweis nine : . , Board C mind a WA A¥K® Ono . SAS: Supard fe. Ware | poorder ie, = A(grB)-(c+O + Bc (A+A) F(A,B,2 = (ag+ 08): (c+®) + ABC +ABc. = pet + ABT 4 pBe +ABE +4 Beth BCShp 4: a nevi Ae peated prooluck armas F(A, 8 ©) = ABC + ABE + pBe +ABe+ ABC Tie SOP Alardosd dorms , [Fre = PBC ABi+ PBC 4 ABE +E | Corvot fe gwen exphensien in hedbod Sop form. £a,B.0) = Ao* ae Se \_,* co! us rare: Step! ‘3! ioe Po Fiend retasings Variables : is € (4,8, o> 2 AC + AS Kas Sec rinsing yl ce neti Slip 2) AND pradect Tarn with Rieg fa rvaningy Updio bles > - _ pe Cet? Steps: eal te £8. ace + Ack B Spy: Oni nap ented product Barks £08 * B A ares Votiabhe mas, Oppel eifla inill poral Foem (a) on iG Complement fore (AD: Now consiolor too binary Voriob&s Aad B Combined est an ANP operationEnconrp + Voriable A ard & Combined wit AND operdlion ffen Ae ,) on minkas, ite clonckd by rw’ Mon lors > In ainlr & Minlans. iF dRe VoviohLes are Combined wit an >on! opoalions , hero ore for pomibhe combinalions. ) A+B i) A+B fi) A+B jo A+B Ea of tee Lun 0R- Bra cablec) a eranloms on Bhacdood ove: © os Vania ble Aad B Oe Combined wi tk of opstoben fan Or8 % an Max berms Min am era Mota fon Three Rinodss vriobhes Vovinb& = So odevee ree of binwsx oLuss wy ; DPD.DDdIy)P e © le Cle eo C PMWM |Minienizalion (K-Mop) 2 of We Rootesn expronion a ardT+ Gos Race Variable ard 3% dquerss. 0\ 00° 4\10° ’ ool c}liol 2 }o1e b)r19 Bond Tliil a &° 650 ol lie 10 ool Tio Bar g = ® Be Bc Be BC A | ase | Asc | Bsc lAse a [Ase | Azo | ABC [ABE Foun Variab& MK-moap* Voiabhs )8,e ord D- de, Ne4% Than vrop Contains , 2s oteie 1G Vales (orn) Agerei) P@cw VA in Re colt Comme porclinw. ca Mi exma in © presen ye ye oo ot Mele. eupterson B+ Aec> an fh ABDRwine - Mee Bashers Ge oven. Pe bivitaliom of ke = Weve Quine ard FAS Mee basher clevelaped an preted b Aicpl fy Boolean me tha tarhelor Procedure fe rinievize fe. Enprasion Usrirgy Tabuln Method: - S& 1 List eB pirlans in Be binary dor Step 2: Ayrange He rnin Bers Accopaing, Bb te 16 and abo spel Earns. umber of SG@P3* Conmpore ea binary rumbar with ever @ lear jn The adjacent nent Bishor Calgon, Column: (-) Spr, rv ae ra aH 2 fon a Aes Cohn and ches unrtth no fur thor Continue Boe & CDireinakion of Vooriin b Les takes pace S& B:- List Re pr ere ipl beat be O japrererled in donot reatcKirg, fe heutingg colle Pic inp lien. paw Ode. S& E> form pairre inpphicart chart :- ) The = ptire inphien& Boutl be porerled in Rows Pare cack rvinkerms of 7p functor in a cohern” cad bo ‘ 5 > orb Roe phases ja eck Rows Can Oo) ae J Of Minko that Ceank - Bold Bows dle Corp’ makes Ke — piene inp!Rank -B 5) Design a Binates to Cte, ce 6 Binowe To Citouy Code Convoln Domed —-_ Bins Code : % > cc B® FP 6a Ge a ° 5 eo 8 2 ees \ 5 8 eh 7 eo ome 2 Be 1 em 3 ° et! = 9 ° _ 3 i | 0 e - 0 1 + o 4 ° ' ° 7 = ° 1 1 J ef AG DG tee G ola er o 1 ee 8 jensen et san q CC ; ' ce a ; a It ° = ’ 1 C I a“ M pe ble ' ie a tee = to t°? 12 tags eee are, tithe , 0 Of t ! ° a° 0 |QO\olO L Gras, code G Gg e @ > = 0 ° ° ° - 0 2 ° \ Bots eis! - 59 @ 19 = o «ht! «CUS ) a o 1 1 e - o pean cued - ° 1 0 } - \ ' 1) \ \ I °° - \ ) oO ° \ \ oO ! \ o © D - \ o © | - 1 09 tel a 1 01 0° 4 GG &F G4 4 AGG + UE SG = Oe OHS GOK =G,ele, Cake ol hte Gy Se eae lS ee “| of ok .) B- Gs @S2 OG, o| ! e|° wl ole tT t wo] @]> | 2° Py << ae otf U 10 Coy bo oo ot HIS oo | 2 [2 Oo}? eof PLE ets @ ol ic tit “| L— ; Ls [| of of e}e ee Plea e lo ( ne af if [9 D6 dD= Cz GOO i es - ode Rines, codeEe @ of ol o tole Ye ABD +OBC+B 6D 4Acr jo\o |e | + 1.8 Buch Ser facil, Inchon Ke