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=[[MA351]] MA 351 Homework 8=
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(Copied from [[User_talk:wang403]].)
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----
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==3.2 #24 ==
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When a vector [V] is in the span of Ker(A), it means that the linear transformation of [V]([A])=the zero vector.
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So... The vector that makes the vector A zero is in the span of Ker(A)
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==3.2 #28 ==
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Use theorem 3.2.4.
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But first determine whether each column is linearly independent.
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==3.2 #45==
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Use summary 3.1.8 on Pg. 109
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Note that ker(A)=zero vector, that means all columns in A are linearly independent.
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==3.3 #28 ==
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to form a basis of R4, the RREF of A must be I4.
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----
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[[2010_Fall_MA_35100_Kummini|Back to MA 351 Prof. Kummini]]
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this is me testing out how to use project RHEA

Revision as of 11:52, 30 November 2010

MA351 MA 351 Homework 8

(Copied from User_talk:wang403.)


3.2 #24

When a vector [V] is in the span of Ker(A), it means that the linear transformation of [V]([A])=the zero vector.

So... The vector that makes the vector A zero is in the span of Ker(A)

3.2 #28

Use theorem 3.2.4.

But first determine whether each column is linearly independent.

3.2 #45

Use summary 3.1.8 on Pg. 109

Note that ker(A)=zero vector, that means all columns in A are linearly independent.

3.3 #28

to form a basis of R4, the RREF of A must be I4.


Back to MA 351 Prof. Kummini this is me testing out how to use project RHEA

Alumni Liaison

Ph.D. on Applied Mathematics in Aug 2007. Involved on applications of image super-resolution to electron microscopy

Francisco Blanco-Silva