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lecture14 - LECTURE #14: NETNORK THEORY 02/20 14.1 ....

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Unformatted text preview: LECTURE #14: NETNORK THEORY 02/20 14.1 . ANETWORK GRAPHi m Waivh a4; a ,leM/r nmork i3 arm by subsh‘ 0‘ «4M6, mud lam/Ach/ jar w dame/(«26, A GRAPH TREE Z A tvea (93- 0» hézhoark is 4 ' /8& 03 mWWk bra/make)! M fie. aJU mmark “0&3 41> 3am “yew few/1% a ,zoop. A LINK; A branch o5 a flu, rig} ‘wdwtwf ‘cvx flu flu; is ca/{U afit’mk- Diff—E! Each mefiuavk will We. WWFLQ, {Tea/2 . baaL same, mmloax e31 bra/Mom, E — For a circa/6+ 0072174 ‘N’ Mafia Wm will @4st t be ‘N-i b’VQ/M/W- {37:5 1 36 / 3% E2} branch a3 a, +vu {3.3233, 24 Unks 03f 6L 15/22, 1+2 In HM PYQV'HDM ckt marsh . We all/6’ ‘43 V5 = :1'(3‘+35> ~I2-E5 O ‘ 41°35 * 12'(35*€z,+%23 — 13a 0 = 42-h +Ia-(€;+a.+a\-14-%4 0 Z “53%? *Iq-(wws) You W wfllk, W4 W6, 5514 Mix form: .q Vs Ema) (—125) \ 1‘ 0 : GEE) Czs+zb+h> bag) :1 0 Ga») C22+aa+2=r> Eva—=3 :3 0 Ga) @mfi) IA W Sl‘w'lcvrfy / EW‘OM Cam be ww‘H—w éo «0/ka IL;IZ) 13 2V IA @ V£$qufivygr {m (tie/rm _ VLD/L: =— (3'12) 1; = ya (vs—v43 V2 Y6 ’ <1?"- I3> I; * 72 (V‘ — V2) V3 V2} = (15 ’54} 13 = Y5 (Vz—VQ V4 ya» — I4 14 = Y4 (vs—v4) OW IA , 12 )13 >14 we“ we VH5 2 Y1 (Vs-V0 “ Vic/14’» v2 yé —.— yzcvrvzy —— V3(Vz ~V5) V3 Y4 = Y3 (sz-Va) * V4 (V3 “V45 v4 Y2; = >14<V3”\/‘f> W; ms =, vi -<v.+v2+va> — V102) 0 1 V1 6%) —\— V2:(Y9_+Y3+Ye> " V305) o —_ -V2-(Yg) + VS ‘ CV3+V4+VQ "V4043 O 2 _\/3 {ya} + My 04+ Y9) \/ v V 4 3 brde I O _ Majrw V2 0 ’ V3 0 VA 'J lAs/CRDRA bWtNAzrtONS‘; Anode ‘65 a WERNqu WMUQ M QW- Same NODE’l MSMWTAMCE g *TLL wmsmfima %,8 a Mad 8am 0r COW/{Nix me‘m bde Jams mom Engineer's Computation Pad No. 937 811E :53 a d‘AVLM m Weld} away)» We MAMA. “rm 3m 5%? amch if: 0L WWW, e7 STAEDTLER® INPUT NObE 0R scum; Am RWW «node m smuch i O . mg com/spur a M» WW meme. 9WPOT Nob? 0R ng : 7°94 Wu?! mom M 91414 as 6L made M Mo :9me incoming bra/mam . a M wwaW 1:» a leeM va/meQ. Mcxeb NobE: Hm bm‘k. bthA/Dxfi W Wane/kw. WW 3 A M 8): haw/arm!) 4L comm/kid MW an flu Mawow a} w bra/MA awowg. 96 32.} m0 WWW as; owosszd moi/Z WM» once oquMg Jam. HWY/ad / flu WM as; m. ix 0L W0ch W 14m W mac/M WWW. 14-5. #14, m pm M3 affix/£3quon from mum 5+ W & doag wo+ 0mg W 0% “2042/ VIII/0’72, "WM 04442) 2:“ 3310‘ 96 IDL‘t’w. W Cwogzu gal/VLQ. node WQTW aw low my; w a. mu claw W W 0149, QW’red/ 8+ mfllm SM m/r dud‘ 7‘: (200% a} a domfi Pad—k Lem> aw: “TM Loop gain as HM famd/ue} a} flu 5mm)» mquHam a} a. LOOP. Engineer‘s Computation Pad N0. 937 811E 5.) STAEDTLER® N©N~Taucqu LO®P§$ Loews awe, mom-mwmfl 2+ My 090 440+ P0332): any Cowmom mid, FEDRWARD Pam“ A +0va Mk «2;: 4L Fifi» 5179M am Isl/M mode (swarm) % am W 'Won, (siwk) flax mm mof arogg my mode): mom W «9an. ‘FORNJLRB PM GAIN e A forum/M 8.9;“ £9 ' flu meme} 94% Mei «Hamgwm 9% a, @449de MASONZ QMN ¥eRMULA I:er QMNAL. How (sprWH‘K . m oan aim agt a signed «Haw 71mph am E W, thLA by Mum/fig 34M +0me 3 E E E . ' (‘3 i -- (sum (4 Mi WWW Wmm)é . + (sum 0.} m Fagsfblc COM-5‘3 w 44 We) nomcccw 000.13 W2) 3...; {Sum air cw Faégr‘lom com/WW; a4 five}, mxm‘oudflvxg toms Exam/g) glam :swmacf a,“ WWW I,ch 1‘ Swm 4f 84% {new 53;; afl F0514?le a WW a4 4180 Wmmka My . 2 sum 3am mam: 3% 4M Mime. Q’fi Gam‘es'mas’n‘omg o4» *Hwa mew-melwa m3. AK 2». com 29;}4M KW; famw Mk AWWW @Jr W Wafk 00m; Wu W @W% +44» m glarde W WWW . r jig. M COWY AK ix W Engineer's Computation Pad N0. 937 811E ® 0: III —I I. D E I. m G} A~ CH + L2+L3) l — (Cuéz HL”GIZG13H2 "‘ 51162 C73) ...
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This note was uploaded on 03/27/2008 for the course EE 12 taught by Professor Rout during the Spring '08 term at Tufts.

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lecture14 - LECTURE #14: NETNORK THEORY 02/20 14.1 ....

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