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Unformatted text preview: (l(~~ S 1 00 L \ &'1A )v) '\N 1 / \~ ~ ~ dCA~rc\ t..e ) U "k ~ ~c :::. . o·v 1 G ~~ 7 L(,' (" ( I) (2) (Problem 3) (25 po;nl,) G;ven veclorn U, ~ . [ ~ l' u, ~ [ !l l' y ~ [~ l' do the following: 6 (1) Check that vectors Ul and U2 are orthogonal; (2) Find the orthogonal projection y of vector y onto the subspace W = Span{ul,u2}; (3) Calculate the distance from y to W . '\ +) ,2 2 .( I) ::: () V 6 ; 1A. I r  I 2I '1A( ·1A 1 2. l.'" \\ 3 ~, +2( \) . ..Jrb*2·L :1 142.1. \1 2 1.. i ~ bl = l f  L \ v v "<S .).2" L 14 \'l,2 o o o 23 \  2 0 \ o +cH 0 t22. \ 2 o 2. 2...  := () /\/\AD o L I I o c o...
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 Spring '11
 Fall
 Linear Algebra, Algebra, Eigenvalue, eigenvector and eigenspace, Orthogonal matrix, atrix, ut t hat, nd v ectors, dCA~rc\ t..e

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