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Suppose T: R³ M33 is a linear defined by T (x, y, z) = - Then ker(T) is A. None of the given answers is true. B. ((0,0,0)) c. {(1,1,0),(0,2,1)) D. Rº Y 2 Y 2z Z 0 0 2y

Suppose T: R³ M33 is a linear defined by T (x, y, z) = - Then ker(T) is A. None of the given answers is true. B. ((0,0,0)) c. {(1,1,0),(0,2,1)) D. Rº Y 2 Y 2z Z 0 0 2y

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Suppose T: R³ M33 is a linear defined by T (x, y, z) = = Then ker(T) is A. None of the given answers is true. B. [(0,0,0)) C. {(1,1,0),(0,2,1)) D. Rº value of b such that T is self-adjoint is A. None of the given answers is true. B. 1 OC.2 Suppose that T is the operator on R2 whose matrix is }] b 4 D.3 - Question B. 25 HOO C. 15 Y z Y 2z Z The vectors u, v E R2 such that u is a scalar multiple of (0, 2), v is orghogonal to (0,2), and (2,1)= u + v are A. None of the given answers is true. B. u=(0,1), v=(0,2) O. C. u=(1,0), v=(1,1) OD. u=(1,1), v=(0,1) D. 38 0 2y For u = (1,0, 3) and v = (2,-1,0), the value of ||u + 2v||² is A. None of the given answers is true. Then the
Transcribed Image Text:Suppose T: R³ M33 is a linear defined by T (x, y, z) = = Then ker(T) is A. None of the given answers is true. B. [(0,0,0)) C. {(1,1,0),(0,2,1)) D. Rº value of b such that T is self-adjoint is A. None of the given answers is true. B. 1 OC.2 Suppose that T is the operator on R2 whose matrix is }] b 4 D.3 - Question B. 25 HOO C. 15 Y z Y 2z Z The vectors u, v E R2 such that u is a scalar multiple of (0, 2), v is orghogonal to (0,2), and (2,1)= u + v are A. None of the given answers is true. B. u=(0,1), v=(0,2) O. C. u=(1,0), v=(1,1) OD. u=(1,1), v=(0,1) D. 38 0 2y For u = (1,0, 3) and v = (2,-1,0), the value of ||u + 2v||² is A. None of the given answers is true. Then the
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