Numerical Integration (Midpoint, Trapezoidal and Simpson's Rule)

# Numerical Integration (Midpoint, Trapezoidal and Simpson's Rule)

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/" ( I I I , I - I J ~ l'A. 'A, 1<~ t.. b X\ -::: ~ -t- X I') >s -=- x I + X d ., a c;) II \) I H~U\\-- ~K'-~ I ~ fu)~ ~ [t~Cx~+-Q~~\~(i)~.,,~} . 6-- 1'1t:M~~ (j(u-(t, Ya ~~If\--y~ - ~-~---~~ ~---- -------- -

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Ml~\{\~ S\AJ~ ~~l ~ l " \ ~ X\ -= X o 4- X \ l I.CS d ~.~ ~ ).S 4 ~ Xt;, X\ 'I- ~ )( ~ ,>(1. .\ ,X') 'An I ~(X:\)-\-9(7~+-",+ ~(xY\)~ ~ (~( 'Xt)~~( 1-A)~-W ~)Jr\,(~ )+~ (-tt)'-~~)1 (1 h I i I I t ~ X 5d~ ~E~(~) -= (05, Cj~\d-S I I ~ i::fCL~tciM fW£, · ~ X :, <it. 1:-' [~~ (~) 1- ~(X)+ \Cx'd)'" + Ya~J' ~ G/-f, CD %' "-;r es ---- ---- - ---~---- - ----~-----~-~-~-
- me St~or) ~ ~ute. . - n t1LJ~r ~ eveJ) ~I 10-<1-. ~ 6. X \ , V\

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Unformatted text preview: 0.. '0 ~~ ~)dy: ~ r~Cxo)-~(~i-\'~~, .. +~,Â» 4-L( (f'cX,)+9G<3)+" ,+-"'Cx n-t ) ') it e.mx-7-Â£-+ ~&(l \j 6~ Â£1'\, ~ ~a (b-c2)"3 -Ml~-'f\t-ruk -aC\{\:r E T ~ ~k;} (lo-CA-) ~-~(i~ce~ fu. .\Â£, \~(Y\~ ('\\-\0. i"j 0-~\aer ~ ~+ Ir;"(d.~ ~ h~ iW o...(l )( -~~ ~ tQ}\Q ~ f ') ~ M~-~)<)-"':>\.~~) fu.\t \'oOn Â· """ \"> e-. f\~\u-~-\~~ 1\ (<\CJ<-Jt f:. ~~ ~f ~~ f-\J~\ ~~ tc-~1-~~~~ ~ ().Jdv ~ WJ -~ \J 6u-' ~ "Stn {5( c1x 4X= & J/ x~ t~----. ., dx. :=0 ott <! t : ~ , ~QJnt )ctt cit...
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## This note was uploaded on 01/22/2012 for the course CALC II 152 taught by Professor Vladmirshtelen during the Fall '11 term at Rutgers.

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Numerical Integration (Midpoint, Trapezoidal and Simpson's Rule)

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