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O}O !  0 (      x`0e0e?Rectangle 2"("PK![Content_Types].xmlJ0*miG]`Hm6 Xwt?. g#Wi3E).+7 >ON ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!![ drs/shapexml.xmlXN8}_ii)ڈv]Ba#qLk;PxXfD^{˶d#}J⺬rB](qIĄ_va2g+ ]yo^hPm.{ 'g57z b+l% ǧ3Jkp@ hsLk5_ ?hJ D?,b9ƙziZ}t6E`,fE:[s.FͲmeŸ^LW G_Jv@}<<v'`|x8 dBLLW܅MYFyH%pO,h)<>A?SϨiEcc R311Unxhun7ځсm}06~|#)QrajcXPav>m4FJ`4\#WX?t/\]u_EsA-ꦱ$ *j*2P9ܓ J!SB}+Qy 7uE;n-ɼFOYfظ]NP,K0nD*"P`tjHLkVAmFP:%kaA?y ى[*MY??0-|j]E5~&R׵ 㴬p3Z9I 4p% %ГdC< Pl$/Ie%gӑޱ^U'TwvLn+ɧ]c&Kܽ;&|{"a*$=dO$J @ x @M/x' Տ_' śx<TPPx?_PK!NXNdrs/downrev.xmlDN0HHܨ*Ur?-Ɖב)OYͧۉ:Vp=@WNllWw BD9&' 0M1%Vш$ᐣ&>2T Y #'V;o1=v&&bi U_UˮX<ݾ~z珍RC"۸U:o zy.1D R`MPK-![Content_Types].xmlPK-!1_a ._rels/.relsPK-!![ )drs/shapexml.xmlPK-!NXNdrs/downrev.xmlPK `  -] ADefinition of Area: *under the curve f(x) on the interval [a, b]lB :::::::: B 0 S A ?jjObject 3y (  -] 3fff___PPT10e.+D=' = @B +"OO}O B:@"(   0 S A ?jjObject 3p (  -] 3fff___PPT10e.+D=' = @B +"-O D<P $(     j@x1?Text Box 28D<4___PPT9 $Ex 2: Let A be the area of the region that lies under the graph of f (x) = sin x between x = 0 and x = p. Find an expression for A as a limit. Z " dc:c:c:9c:c:c:c:c:c:: :: :::: :c:   8  Z?Rectangle 4 @D<4___PPT9 b" " d   3fffy___PPT10Y+D=' = @B +"<O SKp$3(  $ $  x`y0e0e?Rectangle 2"ÇPK![Content_Types].xmlJ0*miG]`Hm6 Xwt?. g#Wi3E).+7 >ON ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!9(drs/shapexml.xmlTKo0 tiGPghtAaǁċ,y(Y0l>ȤHqqjU7dʔj*_ΤLE7wv\MG#_UK픁֭FS^@Z=Zj1UlN4bP D+X–?DCM)D!#5KZQ~G1§` bX MJ"]&'0il=لݕf4- % ºG)!-'lΏ&:Dft =%oVGhȔ28)3Ziێ]C=i`AanU]^o耽8Z/ 3T:]j5]@FSET0߇O{͐?AiEvUFZƓ|+N[ߚC$A%W0PK-![Content_Types].xmlPK-!1_a ._rels/.relsPK-!9()drs/shapexml.xmlPK-!4vdrs/downrev.xmlPK| `}  -] XSummation Formulas <   $ H?Rectangle 3"JDPK![Content_Types].xmlJ0*miG]`Hm6 Xwt?. g#Wi3E).+7 >ON ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!67drs/shapexml.xmlVMo7 x-}ْ%dA@Xpw+. _7>!(+8?kVy{᳧Ryƿ<ܞ]r0Ȍo~}3 b'M!4N Y 6[e]-niQ;nwة2 jLϫc`0̈(Zl  wX-48 ؏ ! )J['A4@^`{g'[hűd]TTV[g|4DԐ `/{81 >ɠ`4\&NBBiOFQO*Vw>PP[v*O A<6a_/",zUiUgDMA(861Uԧh79ATb?L_0 pye|g_z񳝅sH欔ՃgOHg<ޅF;sT&\%~!=fPC)I/BYS<"1YRyF.U8}f58`YF)v6y;{C]Y87 FV}!I=g VJCp^x8Ǜe~*[L|(rbrlkUۿU Bqiξ< ,Oi6zSK4vG-ND ޲5lPOI[`nY[јХBWtժ$aF:)>J1[,׭%GxKE8vDޠ#2>^7oŶyXǤ~;~kjd]l~͙)?P-r_ҀDt3_r*5^g" ,87uw*zᐮ*G=hRѨowtUR{KD~$BNşwFһxOwxUPK!Jdrs/downrev.xmlDAK@FaM[)Jovcv\oJ]_@:}>-_Ue:GyZE)17bPK-![Content_Types].xmlPK-!1_a ._rels/.relsPK-!67)drs/shapexml.xmlPK-!J1drs/downrev.xmlPK9NF>___PPT9  Constant Series Z0 lKZ~0 _Z771 d $0 s A  ?5%8c8c    ?Object 4"d (  -] 3fffy___PPT10Y+D=' = @B +"<O SK(3(  ( (  x0e0e?Rectangle 2"ÊPK![Content_Types].xmlJ0*miG]`Hm6 Xwt?. g#Wi3E).+7 >ON ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!UWtA!drs/shapexml.xmlTKo6 x-zyI5E$8 x5՗C^YSȏNPMg6p{r!Ed֨B> ,~̓xlrO&ު딁o&ΫLGLOO&=uF.`KLw]XfOgR^ՈbɨYzhDxzDoG-kVQ~')—` bXV'(cPrvyv><>ڰ#ۀS6pc+@F炒FaVg \^:&f| ƿT%fV'h԰Z:z)2Zm{GqeJW38/N0 !rKN%گBd`_&6Fte|BB=U!D= Egtz"Io0V FT#wV5:=(p00f w%v=2ƚ稂u{J:ҸQ{5!njXjpHVC|$oƑH*\m\x". q^Hs( ^Ta -%NyG`ĕgGboKMtR+Jv8Nm4:wn Vw _&x*im!7Zm׀ ?CT6҃.PG)G`ڦ繾"7XiTG;h;ʌ8N}ZK50v#[wEYPw:}.q\OP<',D-PK![8drs/downrev.xmlDAO@F&͘xJHSYH!j&rCНmv(z78yMĉo-+x% +[lo)5vION ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!a:5drs/shapexml.xmlVMo7 x-}nN Xr,\\\YR4FC X;>μֵ+鼲&㽷ɱΤ)<_nF L)52_yL|ðIEͤB¿4VYWw'4AlTNtj +5SGj*|4̈(Zs5@l[45hJ'q@C^;gR(hNĵh0/Ƞ|,: 6·?=#GwJ5ڜ=f||ٿVA:Uq"_~7etĠWS _D uXrCR0#|,lP;?ٮR!NV wAw< bvq JeJEvB!QRV"=! ZBZ#ŝqK*[VY\x %TPik lҋf7Ŵl%vDLFVǦT=0ummG `)$XheQ@MΞ{-¦( F_qHRsYBЇ>db!8}?1&8o>)*&\.Zo2f\/348SZ͸A?0gKBl "4Sz);uV4&tP/]o*IN,___PPT9  Linear Series Z0 lKZ~0 _Z 771 d (0 s A  ?5%8c8c    ?Object 4"p` (  -] 3fffy___PPT10Y+D=' = @B +"AO XP,8(  , ,  x`0e0e?Rectangle 2"ÊPK![Content_Types].xmlJ0*miG]`Hm6 Xwt?. g#Wi3E).+7 >ON ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!c;4!drs/shapexml.xmlTKo6 x-N\'I5E$8TIEՁ ˡb|)٧S)mәM!>ޝ|"D2 ikT!U_?t <6a 'PoUOu@ZS7UP&R^O:#0e[{ڋA,9AՈbɨYzhDxzB|ԍi | kr,n+CZI(lz5^6,|6 Mzˠ"B*s&z2 ivCcDISC=qex;EX[wlmԊS>Νo]× 7ބ rCZ[Hj[5`O/͓)䯟QG)G`ڦ"7XiTGw;h;;ʌ8N}ZK50v#[EYP:}.q\OR<'.D-PK!dɗdrs/downrev.xmlDN@@&C3&dA%T֛)b";fw;ɛ7KCX(rZfI;ǤHˋ)f2։H8dϔ UC¶[2ZNݥ郲ز\hECrg5MW/zW^>{Ր?AiEfϪw#-|-ߚC$A%W0/PK-![Content_Types].xmlPK-!1_a ._rels/.relsPK-!c;4!)drs/shapexml.xmlPK-!dɗxdrs/downrev.xmlPK `}  -] XSummation Formulas <   , H?Rectangle 3"KEPK![Content_Types].xmlJ0*miG]`Hm6 Xwt?. g#Wi3E).+7 >ON ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!18drs/shapexml.xmlVMo8/u#*ERlvia)z\PekMI#~ߐ6{LJ̛7|a[)֕F'˙ԙKHǻ+Μ:htfXݴNzl)+ޙZj|+.:Nj/<6T:(5+3KzfY`<N8Ӣ¾2wZøFȽVE#^&b#´ZYJ;:>7Lmsϑϰv5겹İղ=xAU$ܰՌ%"+ᤲ<m]Թ!T\7lɰ? #*LU0pxM]aET:(px\X"; ?HKI+~UÐqJqc*:^$bo!8e([HqoʖF$N/G U:` )su6<[ )R4ũ)g`LhqSSgv״,%DKUU!bo6ڴùղ+Ij8K-DU*C2Ix^S[槱aʇ"'i| *+w3&\/s4i|1$\Po 0g+iLuVj)|)k34&tP~(]gT0}#~Yxn%NKL/ KUcD޼$Udbc58" : +F> *'^w4I 564j-`/-౬pk)=O5"m>C_!GJ|hA*$+4UPK!Edrs/downrev.xmlD_K0G߅}p_ĥʦ.R!k.m >\Ώ\e=Y-~#]Jgv y[IW% zO}+$(9wEM t+Ui+.-AZE\aB%5[ ]?6|w{H>$ qs=4dU -|\{trPK-![Content_Types].xmlPK-!1_a ._rels/.relsPK-!18)drs/shapexml.xmlPK-!E2drs/downrev.xmlPK:NF>___PPT9  Quadratic Series Z0 lKZ~0 _Z771 d ,0 s A  ?5%8c8c    ?Object 4" (  -] 3fffy___PPT10Y+D=' = @B +"<O SK03(  0 0  x`0e0e?Rectangle 2"ËPK![Content_Types].xmlJ0*miG]`Hm6 Xwt?. g#Wi3E).+7 >ON ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!mr1"drs/shapexml.xmlTKo6 x-N\oFEb m#0,z,FekM,I9N~}!oCQtuf8y|r+:k yT ejtfSȯw'RH!m* 矮<8&]!1d)|NZ{`f Dp|Sg̾tkT}_{5ev9JaU#Vb*'b~Cde]M ) DG.gi[xS7ۧ&5NRʱQ.j%bzy|a{Yl6ϋkW%)RU31+Z[KěQ'ܕ`j8k ^Q+u_<FVu_7Ja![ ˑCG#Dri4Rsyh ߺ *2.2'_Kl"wy*#Ρ.xQn14L;?kQW^eu;.6ѡK(8ػNܹ&X5|pMN.GON ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!Ysu4drs/shapexml.xmlVn7}/ Z8Z7dA>`9cJ[q_3.4FVpx8s Vu ks&ufR/jęBB- _z_OZ--e%;SKoEIFjuA7pzfi}Z,+s`gZTAf@PxkolhkVlp@6CZk6K)r[+:@@_`;g/hd[RT&|8@Ԑ`GLȭg}}2`zhъHȴ!Ũ9JEVIz<m}ԥ!TR7lu:Ȃ2UV G(5wcPqKaaD;h U,&ujG8;TwC <*a ,f @U/uHB$JqQ'>bʖF۰$N/G?ct(6R(=3lyp;>P"dp'sS*_TTb,UWA@M̟G֦= F㐤掳^T>t!Ka黑p75y4V QPV1rTee)cڄK}y4]giLkx6 '[lLmaJZDn,-{: +5U>?Ôr̵Yc XJ?3Il,_!'hA*$*å4Ծʰ!$#/Ƿɲ԰.泾ُQ0C/å-2:ղׄ5Ķ.,գi۰>___PPT9   Cubic Series Z 0 lKZ~0 _Z 771 d 00 s A  ?5%8c8c    ?Object 4"r  (  -] 3fffy___PPT10Y+D=' = @B +"O 4z(  4B 4 j@1?Text Box 2`PuD<4___PPT9 \Ex 3: a) Evaluate the Riemann sum for f(x) = 2  x2 on [0, 2] w/ 4 subintervals using RHE. (find an approximate answer) b) Use the limit definition of the definite integral to find the area from part a. (find the exact answer) 4b " d(" dr " dC/(C/C/C/C/C/C/K/C/*//e/ //C/    3fffy___PPT10Y+D=' = @B +" }O   8 (  8  8 C  0e0e?Rectangle 2"PK![Content_Types].xmlJ0*miG]`Hm6 Xwt?. g#Wi3E).+7 >ON ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!b秨 drs/shapexml.xmlVn6}/ Zd}Yb#"1} FekM*I9v|(-z`f8Cr̙ol+6R>u9*y x:R9IDw/Gf8Nʹzl%*t-l69f٩B9rx~{թT|f^ό̰2G,%^WT'!;c;olq,a>!#n2Ix)! Ya$)zuyJ46˒CtC%Dh5Y 37'sbLxHrۋ"EƁ5JrsNֿKy}5mEr+ T/*6}{>nQ5H^B L XPK-![Content_Types].xmlPK-!1_a ._rels/.relsPK-!b秨 )drs/shapexml.xmlPK-!+ Qdrs/downrev.xmlPKp -]  l4.2 pg. 268 # 23  43 odds, # 47  53 odds, # 71 & 72$7 B3B 7 3fffy___PPT10Y+D=' = @B +5] kc`@K(  @ @ N`o ?Rectangle 7`   n*(A    @ 3 0e0e<?Rectangle 2   -]< @ s @o 0e0e <?Rectangle 3 @  -] R     ̙337] kcDK(  D D No ?Rectangle 7`   n*(A    D 3 0e0e<?Rectangle 2   -]< D s @Ŏ0e0e <?Rectangle 3 @  -] R     ̙33x[HQ;ڎZ=Zʰ4 HMԿ jOYQ}&!0/##hsg]5 r{yח$ "׉|,94 `VwVbBapA# }ɥ`JXUʙ}V!S3 YL?LvޖS">>eSecaTmT,S.~8|'ʧ>+g zK[jE~[I׫6mHf#=Z a4K꘥taYKV7ZȟIwzqNOٜ*bb.b| >,. svP"Q' XaLQUb~p  /eeDxhJpF8#(bjЎB:=ţe2Gܐ6d,b…6ZHVj8Y["V)\i]\|rd!FUHr9\y+ X\ʄQ #4V=j;t\Ƴbogܴ6s=]_{ٽdZdgъ_oWcoL|רb{"/ڐo/r5{z\;VO/|ġנDe6G zD66R/OOd{KY ,=RFxf֓^HoؕC, Izv+G?^d );? DŽLRRƄuǬTl8CxXMhA~3fk\k-'A QII0l&5[1((pƠ@nی2Z쿏>z #f ǵd 6tY̘8lv~nn .c5K*p=k(l\t)4_<;'pǰ]I£47  xX]HTA>3]u+sCC(уAA&*hgm[ z硇 (+  w;gfvu2<ٝ3wfwf}tU/E[A@:!s[t&.YE3 bA? 0 ,;0 82'qWW|B?O?TbB=zՔc0}v ,_#߀ǠqCy~v2g%rnsm+|V~Sߗ~ԧhB @"0 ]=-&zs=~;uI Y}@wzJ7EKK@@)PX* jr?]_us2 `b5O>Z&ۀ>3hZ0qDL7h+Xrߎ>틄~lFۄ4>Mˮ+o㩞5:l>3dSOn*.h9.![5\ ǯ*]s)&uDS](݊HW^~v[P{*74^5۟?0:S&C0 jvΪA3p8 ֟@tg9o"hk{0iA dAEqY@H˳ 1 jn:a ;u[s|J3-o;ͬ߾@e{:z('āj vP5u'ЙPm؍ب7V=@\k:S҂1aLŀK&$@F;eA$|3*1ea^pQnVcLq?.Zڵ25::ߨarvbL0;ߦ)._$SR-A:" e(f6S;a9FP;D+?7q>M"ҽă҆jqNdNg1a0w7fES{fhj2O c<&KnDc牗٩2G\S.ڛޞ\| ;hvQۑZ*&jІL:gvcLʪ`vEĤo횷؍z:So:PvڱZn\[LϷAG6'TZ\%_, C}ۓ ]gF@KyU^e:mXL!xH]}%1DghxKLQp{mZb4"A@ԃ?xj"+Z Tŋ'&ƃ#*08cpFRMf6Y43N򋵈yا~RLz ?Å.ZH'8ujJ# 9gjΛ]+(7KI0 0E.#chu&N SɞER Fq(tzZZlǛܺiy=CmaFN6j:ZS~4͝~h{K,6K 7,_O>XOsw1Vhgp: : u8z04E:9tJt&<ĢYliS|M'Az~Q\ma|ĢQ{lN4_nakos݉lF,ޥL}%$;vAo]';[368fiJOG'n*') GIxMV~Jveat̐<@_n!'x0ǒ#`؝ݍX<֝;XToo;sؙD}w*/yirhdr}wsa[l"X (%l:OdjuSysZOh+'00 `h    ( 9.1 Trigonometric IdentitiesDeer Valley High SchoolOrbit jbaldwin101Microsoft Office PowerPoint@\)@ @h]Hw՜.+,0   $, 4 On-screen Show (4:3)$Deer Valley Unified School District  Arial WingdingsTimesTimes New RomanSymbolOrbit1_Orbit EquationIn the fall of 1972 President Nixon announced that the rate of increase of inflation was decreasing. This was the first time a sitting president used the third derivative to advance his case for reelection. - Hugo Rossi 4.2 Area@Riemann Sum: the sum of the areas of approximating rectangles.BDefinition of Area: *under the curve f(x) on the interval [a, b]PowerPoint PresentationPowerPoint PresentationSummation FormulasSummation FormulasSummation FormulasSummation FormulasPowerPoint Presentation74.2 pg. 268 # 23 43 odds, # 47 53 odds, # 71 & 72  Fonts UsedThemeEmbedded OLE Servers Slide Titles  _Kjbaldwinjbaldwin  !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRTUVWXYZ\]^_`abdefghijoRoot EntrydO)PicturesCurrent UsercSummaryInformation(SPowerPoint Document(DocumentSummaryInformation8[