. Define V =
x
y
: x, y ≥ 0
. Decide if V is a vector space or not and prove
your claim. (Hint: V is the first quadrant in the xy-plane).
"\\left( 1,2 \\right) ,\\left( -2,-1 \\right) \\in V\\\\\\left( 1,2 \\right) +\\left( -2,-1 \\right) =\\left( -1,1 \\right) \\notin V\\\\Not\\,\\,a\\,\\,vector\\,\\,space"
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