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X y et Åv x′ y′ On appelle déterminant de Åu et Åv dans la base ( )Åi,Åj, le nombre det( Åu, Åv)= ' ' x x y y =xy ′−yx ′ Propriété Soient ( )Åi,Åj une base orthonormée et Åu et Åv deux vecteurs Åu et Å v sont colinéaires si, et seulement si, det( Åu, Å)=0 Exemple Soient Åu 2 5 et Åv 3. ¾ i A x z V ½ Á Õ y P$ ¹ P$ 9 ` ¾ i î z { Å v Ò V ¾ i A x V { V P$ v z # ` f ¾ i y 6 A q A x A { < ¯ Ô é Å S v û f q ` Î d } V r b ¾ i 9 ( y A { \ z ª A { 9 v Ò V î z { Å v Ò V ¤ V ½ Á Õ W y Ö û P$. ¶ * x h Çh f·f·f· p s º h >Ñh 8³ " o>Ìh >ßh f· p s º h >Ñh u ¥& ¥ s º j$ ² Ñggg gg \ º )¼ >à v >á v >â v '¨>Ý d >ã v >ä v >å v '¨>Þ d v gag gg x gag gg xf·h >Ý>äh$ n'ìh p% >Ìh >Þh h $Ò s Çh f·f·f· p s º h >Ñh ¶ * x.

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