- #1
lom
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V is a vectoric space.
[tex]W_1,W_2\subseteq V\\[/tex]
[tex]W_1\nsubseteq W_2\\[/tex]
[tex]W_2\nsubseteq W_1\\[/tex]
prove that [tex]W_1 \cup W_2[/tex] is not a vectoric subspace of V.
i don't ave the shread of idea on how to tackle it
i only know to prove that some stuff is subspace
but constant mutiplication
and by sum of two coppies
this question here differs alot
[tex]W_1,W_2\subseteq V\\[/tex]
[tex]W_1\nsubseteq W_2\\[/tex]
[tex]W_2\nsubseteq W_1\\[/tex]
prove that [tex]W_1 \cup W_2[/tex] is not a vectoric subspace of V.
i don't ave the shread of idea on how to tackle it
i only know to prove that some stuff is subspace
but constant mutiplication
and by sum of two coppies
this question here differs alot
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