Preview question: Vectors6

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Question summary: Digues quins conjunts de vectors són sistema generador de V2 {[ [ 1 , 2 ] ] , [ [ - ( 2 ) , 3 ] ]; [ [ 0 , 0 ] ] , [ [ 1 , 0 ] ] , [ [ - ( 2 ) , 3 ] ]; [ [ - ( 1 ) , 2 ] ] , [ [ sqrt ( 2 ) , - ( sqrt ( 8 ) ) ] ] , [ [ sqrt ( 2 ) , 1 ] ]; [ [ 1 , 2 ] ] , [ [ - ( 1 ) , 0 ] ] , [ [ 2 , - ( 1 ) ] ]; [ [ 2 , 0 ] ] , [ [ 1 , 1 ] ]} -> {No són SG; Són SG}

Right answer summary: [ [ 1 , 2 ] ] , [ [ - ( 2 ) , 3 ] ] -> Són SG; [ [ 0 , 0 ] ] , [ [ 1 , 0 ] ] , [ [ - ( 2 ) , 3 ] ] -> Són SG; [ [ - ( 1 ) , 2 ] ] , [ [ sqrt ( 2 ) , - ( sqrt ( 8 ) ) ] ] , [ [ sqrt ( 2 ) , 1 ] ] -> Són SG; [ [ 1 , 2 ] ] , [ [ - ( 1 ) , 0 ] ] , [ [ 2 , - ( 1 ) ] ] -> Són SG; [ [ 2 , 0 ] ] , [ [ 1 , 1 ] ] -> Són SG

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$open parentheses 1 comma 2 close parentheses$ , $open parentheses negative 2 comma 3 close parentheses$	Answer 1
$open parentheses 0 comma 0 close parentheses$ , $open parentheses 1 comma 0 close parentheses$ , $open parentheses negative 2 comma 3 close parentheses$	Answer 2
$open parentheses negative 1 comma 2 close parentheses$ , $open parentheses square root of 2 comma negative square root of 8 close parentheses$ , $open parentheses square root of 2 comma 1 close parentheses$	Answer 3
$open parentheses 1 comma 2 close parentheses$ , $open parentheses negative 1 comma 0 close parentheses$ , $open parentheses 2 comma negative 1 close parentheses$	Answer 4
$open parentheses 2 comma 0 close parentheses$ , $open parentheses 1 comma 1 close parentheses$	Answer 5

Preview question: Vectors6

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