252_lec3 - Sfu l-YZ. Math 232'. \ch‘cor Madam. EC...

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Unformatted text preview: Sfu l-YZ. Math 232'. \ch‘cor Madam. EC NoteTitIe n /\ [0%, Lechme 3 Spring 2.992 Hun no\-. «.31 Rafi—W‘- ‘ \ltcbrxs as stanzvxc oEfizCJ’S ' \fri Mgon) Scalar MUJBPHQOKOA - UAR; new A = 791m (x 423) o 3mm (dot) Pmez A an 0 M .3, a [an ° 1 = ruffle“: B; A 3A EXPN:OI\ bx orficaonafl has‘xs = ‘(QXO‘ mzcfiémfi \oj ffimfion 3&1” Prod/wok.) ‘ Cortesmn mordhekz8= OMonor-nafl bash A A =A‘Q4—AIE‘V u N“ p) p> E {w w M 4-,TmSor Nota‘o'on (continwui— $2.2. \wture. ‘2. makes) ' 0L conufifif‘mt SWkMo-Nd {or necbr aquafiowl in J CDMPnUfL gem '. ‘— A; J Li=\,z,33 ° Einstein gULMMOHon cpnuqldn'on'. Sum cue: rm‘mobzd SM‘OSC}:‘P)C$ t3 TATE = A‘fi- = my (RLQ) _______ V An :MQor‘ca‘k QXOM?\O_\ Krone—<ku 0mm (“gubsswum bus-$09k) \-\S CM 4.7.} In n'>,‘2. WM: HS ExM—flms: - e,‘ I e4” &3 Rs on 0&023rgofl ‘oas‘xs \ QIIvfiSQ. cruno mQ a 3’; 3,8 = g“ has umber? .3 sum.» E“ “‘3 A g'ix AA = A‘ qwualuk ‘50 )0 3 1'} =1: \1dmgh mx \n ‘t‘Afl. $V~M El A“ ) “an, 0&3 M5300 “CUM .5 xSAQA 6—» ) M9 (at subsK’l—um 'Qwa’dn 1. and we? Sign ..-\:\,...s "su‘oc‘c‘MHOA tanor“ 3:, E g a A . . . . __ _ mm‘ ..A, - o - ‘=‘¢-__‘ U Q = 7:39, ' g“ = 3 (83 = gu-FSn—rgn ' \+\+\=3) S. Vic/Er Jrciékfigb (Cass QWCE.) .9 .‘a Or'xmtafion._ Lek. A,& be. ax arid—U949 4. Mn- Yo:c>\.\o,\ vex—Bars» “no.3; dLQCne. a. PEEL <9 A —» "Po‘xuc‘ Consider ro‘cdéon ‘CQM A side— os ‘WW, ‘\:o B along "unb . \\ " pos\‘o‘w. sense, Smolth onah. ’ W5 Ks flu. o; 73> a P\ana. 75 040de '03 8“»5‘3 denG 71, E 0 what. coE 050m {A Riskf—W_nflti I? a“. Mn 0!; w. claw W ml :n a”. 905:3“. SMSL a? ro‘wfia‘son) We 'dnwm‘o 9011998 400 Hm. ?o$\\;~l'. S\d¢. as ’64:. P\am.. (5‘ max. Gd”) 9”“ 0L (\GME—Wfld “\USEW. W CM \-31 K, B qu‘covs '=‘> Ax E 38 o. umber. LS \2-41 — k '13 t -‘ -> a a A ‘49—” Axe: = \A\\&\s;.~& A «Jkue. A 6’ : one)“. ‘ombawx vu’cors 76:, g -. OéD’é-fi =5 Sis-5,0; A {R “19*. «4509' A. *0 ‘ao‘L. 7? and B) 59 fl, E, ’4“ (Cn‘unok: add) {ct-M a v“ \Az-Wd snsbm. [x lo. a 1.5 euemdlcdorl AM '\'.o 9\om. A i (in—fined ‘03 R, 1) and Pail-ks hues-:38 ) fos'Nuc. 8:42. A NQMLS Occbr product 3 cross QmM‘c Nokabion: Ax E R A "i ' Bum. *0 Asw-W u-u\¢, 6A9- OurQC—V‘orx of- a 'w. b{- 7: *1 ’ fink-é: and E X K pc'sn‘c in cm“ dz—VLC—“Qns - I So (n35 com.“wa a) HS Ref pore.\_\_e,\‘:ss: '- "F R ’1 ore.— nongm values-S 2 R X TS 5 8 (=3) 75: // E I}. it} Vora\\o.\. case—1 F: x7; :3 (of 0‘5 75: . ' Gurnch bx‘c uProxafiax: Mosfio‘cudz oQ csoSS gawk. [fix-M = \m \stbS‘ ‘-'-‘ "BO-SQ, - Muzak?) = 050.9. 9(— ?Qrofldoarom dttumlnzd ‘03 , =Zx(o:o_p. 0Q Hun/x8“. dmkwhtd ‘eg K and E W8 0% on the. COMPAUVL "8.3;; au- \9 I: (mi-finer dIJ'mRm mar Magnitude. afl- "Rx—B Ks dams“! I? w. ' DKSfiNuBoL Lawy- cm. can. Ska» (Lora 'Uao. about: :3. 9m».ch :5 azssawsue ow adoll¥m Rx (1331-2) ‘= Rx?) + 71x? G+E>xi = 71x3 + Ex? SLO. 5&5 \.\?.,fl>l—|-°r~q% A\$o gem Hat. dm'etifion: (bfi\xi 7- Kxbbi» ‘= tCBSX ° 592.0101 gases: “- A A _> “ wx?-c’>,z=«3-—3,W\o=° v “ A \ 7' \' .1r 3: A 1‘ -_—_ A A A =_ “A k XS\= \'\'s“4.=‘ ~ g“? \XQ \" , dx‘ \" Qx'awdlrzdmoC-V-‘g A " -a A A A (\A “At. dc. Cx’} = 3‘ I fix Kl: —’§ \-\lo Cemgom: 30m 23} :90; P39 ‘— “'-*~ W“ "W (dafmd £0.“ cos: Produces 4 standard bask umfi, QU'LLI’asg: £3,834 3’ ma ausgkuuu Vegan) fix 5 = (m + As” Asfi)x ( mg, 2313* gt) = A\%\ ‘5‘? ‘K’ Pug; “IX; f + Atklb‘x'? *H. n Al%\ 5 + Aggz c- ‘\' A133 -\' A15\ *- A151 6 + I: —\' + A3$1+ A333 6 .3 =§ Axi = (Azgg'é‘agi) "‘ *(ABB\’P‘\%3)% “' (A.9>2”A19°‘3$ -= [A1 Paglq F \A‘ A3\:8 + (A, Ali B7. %3 5‘ $3 B\ B7- bé‘u) T 3 1 =3 R x g ,: A“ A1 A3 68Mb0\:cm dz’c Mm - a» b; B: ” ,5 Dawes ?($‘o,——\)’ 043,4”), k(3,l,o) FOR} UM. area. 6(— Hag. ’cfion8\9. \Subors i = ‘= @‘Q'V-kL-‘l-OB’o‘ +(1-C—l))\: = ‘? 4; +23. and ‘35 '= 535 “7—? +3 +C- (Au-vausz 6A,, Rondhu. ? A " k ., .. A .> 6 Chuck: A- (xxb) =0 x g —: 3 —\ 2 = -37,1X*\9 i_(fixm__° Fbxd UAR-V; VtObrS L to finn— ?\OAL contazn‘uxs HQ and ‘2 fiXE is 90Mcxfioz‘bo Nam. symmd b3 Rig - b : '1"— Ax& = tJ- __ A ’1‘.“ A M?- // .L -> 3 - 1 EE‘ = (9' JE = = K 5; saw'noxu? ’/ “A (M ) \1\ sin 9' ‘—' l \m 0.11.: In ?\om. sgmmd km AJ 3) and :s L A. AXE —‘r\t:><‘°’\<1-Q to flow. W bu Rag oui'oCPosL gammy be 3:66 1.; L15 as FIE Pym - Mmal *0 “E Is In dirufim °<§. EL 94* chz) E\ W (sf/z) = m“ \‘e‘:\ anG = \fil‘ \id « ‘ :3 -. Parana—[a Pv?u_\;d»oa\oréduomps c: e, -— k, + 2n = (Pip + (may: J —> A-K F-A Bake: 1‘“. dmohr/gross ProdALG’C _; .3 . :3 his Commas“. -. Xxg - —Bxi§ - I} dgsg‘kMRdCZ 2894({734-3‘): £LTX><E)+KX'3 ‘ J .3 A .3 A ..> ° \5 n3}: QSSooerc \n LAX&)XC 1': Ax (BXC) KATA KM} .Lc .LK 45 (may: = 3‘3 =8 ’ “(ugh 1w; —. C,*-5. ...
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This note was uploaded on 10/09/2009 for the course MATH 252 taught by Professor R.witt during the Spring '09 term at Simon Fraser.

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252_lec3 - Sfu l-YZ. Math 232'. \ch‘cor Madam. EC...

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