Let V be the vector space of all functions from R to R and W, = /:/(4) = 3 +f(2) } W,= S: 2(3) =(1)} W, = (S:R5) = 0}. Then (a) W, alone is a subspace (b) W, and W, are subspace (c) W, and W, are subspace (d) W, and W, are subspace %3D %3D 1.

Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter4: Vector Spaces
Section4.3: Subspaces Of Vector Spaces
Problem 56E: Give an example showing that the union of two subspaces of a vector space V is not necessarily a...
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Let V be the vector space of all functions from R
to R and
W, = /:/(4) = 3 +f(2)}
W,=S: 2(3) =(1)}
W, = (S:R5) = 0}. Then
(a) W, alone is a subspace
(b) W, and W, are subspace
(c) W, and W, are subspace
(d) W, and W, are subspace
%3D
%3D
1.
3
Transcribed Image Text:Let V be the vector space of all functions from R to R and W, = /:/(4) = 3 +f(2)} W,=S: 2(3) =(1)} W, = (S:R5) = 0}. Then (a) W, alone is a subspace (b) W, and W, are subspace (c) W, and W, are subspace (d) W, and W, are subspace %3D %3D 1. 3
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