Work Problem 1 (* Determine whether the vector v is in the span of a set S, where a) v = ( 2 –1 1 3) and S=(1 0 1 -1), (0 1 1 1)} in R4 b) v = - x³ +2x²– 3x-3 and S={x³+x² + x+1, x²+ x+1, x+1} in P3

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
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Chapter6: Vector Spaces
Section6.6: The Matrix Of A Linear Transformation
Problem 6AEXP
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Work Problem 1 (
Determine whether the vector v is in the span
of a set S, where
a) v = ( 2 –1 1 3) and
S ={(10 1 -1), (0 11 1)} in R4
%3D
|
b) v = – x³ +2x2 - 3x-3 and
S={x³+x² + x+1, x²+x+1, x+1} in P3
Transcribed Image Text:Work Problem 1 ( Determine whether the vector v is in the span of a set S, where a) v = ( 2 –1 1 3) and S ={(10 1 -1), (0 11 1)} in R4 %3D | b) v = – x³ +2x2 - 3x-3 and S={x³+x² + x+1, x²+x+1, x+1} in P3
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