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Problem 5 Solved for Introduction to Linear Algebra | MATH 254, Assignments of Linear Algebra

Material Type: Assignment; Professor: Aitbayev; Class: Intro: Applied Linear Algebra; Subject: Mathematics; University: New Mexico Institute of Mining and Technology; Term: Fall 2007;

Typology: Assignments

Pre 2010

Uploaded on 08/08/2009

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Math 254 — Introduction te Linear Algebra, Instructor: Rakhim Aitbayev, August 2, 2007 5 1 2 -1 Problem 5. Diagonalize the following matrix if possible: A = ( 1 0 1 , 4-4 5 Find eigen vedas otf? oh ge _ =| fet(A-t1) =) EN \- rint o \ 4-4 s-t # =f Se i-€ =| Ert) Oo -\ 7 (2-t) | ‘ O \-9 1 B10 4 4 s-t { a - (n-ey[-tirgeee)o8 |= (Ol E=HEH8)-e Ai=2, he * fa day 4 Opes es = -u\ - c(i te).(( eae an ere (¥ o 0 coe : ee ae fet eh PB) wheel) yeh d= | - _ lo % tl fete (a \ (‘ ; A, . (Eee ae (e! 9009 ooo , 2 \ 1-5 \ 1-3 He aa ea > A-3%32 oy clea oo 0 oe ae | 2 at % iy % => (2 i] 2(2 i.) Xu fy 37 V3> | 4 oe ooo x) 2-t/4 A= sds >| i rse[it = & zy Y .