선형대수학 introduction to linear algebra gilbert strang 3rd edition 3판 솔루션 업로드
선형대수학 introduction to linear algebra gilbert strang 3rd edition 3판 솔루션 업로드
선형대수학 introduction to linear algebra gilbert strang 3rd edition 3판 솔루션
선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_edition 선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_edition 선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_edition
선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_edition
선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_edition
선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_editionINTRODUCTION TO LINEAR ALGEBRA Third Edition
MANUAL FOR INSTRUCTORS
Gilbert Strang
gs@math.mit.edu
Massachusetts Institute of Technology
http://web.mit.edu/18.06/www http://math.mit.edu/?gs http://www.wellesleycambridge.com
Wellesley-Cambridge Press Box 812060 Wellesley, Massachusetts 02482
Solutions to Exercises
Problem Set 1.1, page 6
1 Line through (1, 1, 1); plane; same plane! 3 v = (2, 2) and w = (1, ?1). 4 3v + w = (7, 5) and v ? 3w = (?1, ?5) and cv + dw = (2c + d, c + 2d). 5 u + v = (?2, 3, 1) and u + v + w = (0, 0, 0) and 2u + 2v + w = (add ?rst answers) = (?2, 3, 1). 6 The components of every cv + dw add to zero. Choose c = 4 and d = 10 to get (4, 2, ?6). 8 The other diagonal is v ? w (or else w ? v ). Adding diagonals gives 2v (or 2w ). 9 The fourth corner can be (4, 4) or (4, 0) or (?2, 2). 10 i + j is the diagonal of the base.
1 11 Five more corners (0, 0, 1), (1, 1, 0), (1, 0, 1), (0, 1, 1), (1, 1, 1). The center point is ( 2 , 1 , 1 ). The 2 2 1 centers
자료출처 : http://www.ALLReport.co.kr/search/Detail.asp?pk=11019802&sid=sanghyun7776&key=
[문서정보]
문서분량 : 200 Page
파일종류 : PDF 파일
자료제목 : 선형대수학 introduction to linear algebra gilbert strang 3rd edition 3판 솔루션
파일이름 : 선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_edition.pdf
키워드 : 선형대수학,introduction,to,linear,algebra,gilbert,strang,3rd,edition,3판
자료No(pk) : 11019802
선형대수학 introduction to linear algebra gilbert strang 3rd edition 3판 솔루션
선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_edition 선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_edition 선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_edition
선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_edition
선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_edition
선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_editionINTRODUCTION TO LINEAR ALGEBRA Third Edition
MANUAL FOR INSTRUCTORS
Gilbert Strang
gs@math.mit.edu
Massachusetts Institute of Technology
http://web.mit.edu/18.06/www http://math.mit.edu/?gs http://www.wellesleycambridge.com
Wellesley-Cambridge Press Box 812060 Wellesley, Massachusetts 02482
Solutions to Exercises
Problem Set 1.1, page 6
1 Line through (1, 1, 1); plane; same plane! 3 v = (2, 2) and w = (1, ?1). 4 3v + w = (7, 5) and v ? 3w = (?1, ?5) and cv + dw = (2c + d, c + 2d). 5 u + v = (?2, 3, 1) and u + v + w = (0, 0, 0) and 2u + 2v + w = (add ?rst answers) = (?2, 3, 1). 6 The components of every cv + dw add to zero. Choose c = 4 and d = 10 to get (4, 2, ?6). 8 The other diagonal is v ? w (or else w ? v ). Adding diagonals gives 2v (or 2w ). 9 The fourth corner can be (4, 4) or (4, 0) or (?2, 2). 10 i + j is the diagonal of the base.
1 11 Five more corners (0, 0, 1), (1, 1, 0), (1, 0, 1), (0, 1, 1), (1, 1, 1). The center point is ( 2 , 1 , 1 ). The 2 2 1 centers
자료출처 : http://www.ALLReport.co.kr/search/Detail.asp?pk=11019802&sid=sanghyun7776&key=
[문서정보]
문서분량 : 200 Page
파일종류 : PDF 파일
자료제목 : 선형대수학 introduction to linear algebra gilbert strang 3rd edition 3판 솔루션
파일이름 : 선형대수학_introduction_to_linear_algebra_gilbert_strang_3rd_edition.pdf
키워드 : 선형대수학,introduction,to,linear,algebra,gilbert,strang,3rd,edition,3판
자료No(pk) : 11019802
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