Exam Summary

9 l j l s s 1 1 x hj zz z t lagranges

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Unformatted text preview: 2 l + 3 l 2 2 ‰ ‡ ‡ 0 2( 0 2 l ‘ 2 2)  Ž + — 1 — ‡ ‡ 2( 2 –™™™ ’ ¢#""– ”’– – 1 ˜ y ()( ) =1 [ =1 2 – v = –™™™ ‘ t""#– ’ ‘ )= 1] +1 1 l ˜ +2 [ – ’– r ”’ ” P’ – h’ – P’ v ” ” ”’– ”’ v ”’ l ”’ – ”’– ”’ v x j j v l ” ’ Pj –™™™ ’ ¦#"#– ’– ’v y ”’ +1 ] +2 =1 2 –™™™ ‘ 9#"#– l ’ j () l s s 1( 1) x hj zz "#z t Lagrange’s Interpolating Polynomial: ’ [ = +1 1 l v g– ” tu ’ +1 ) . . . [ ’ l tg = +2 ( ’ #"z zz i – s ” w”’ ˜ – t ( +1 [ 2) l 1 )( 1] 1 +1 ( 1] =[ [ + =1 –™™™ ‘ 9#"#– + ‘ e j 2) 1 ¯= ” l ”— — ( ) , =1 2 1] 2 – 1 )( — n . . . =1 ¯ )2 e o” “ p 4¨ np nq 3 ( j — 2 = ”— 3( 2 ’ g ” •’ “ o — “ ¨ np q 2 = ( 1) =...
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This note was uploaded on 01/16/2014 for the course EGM 3052 taught by Professor Fenton during the Fall '09 term at Dalhousie.

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