#Find Area
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$u=\left(\begin{array}{c}u_{1} \ u_{2} \end{array}\right) \ v=\left(\begin{array}{c}v_{1} \ v_{2} \end{array}\right) \$ Is there a formula for the area of the parallelogram that depends on $u_{1},u_{2},v_{1},v_{2}$?
Ludwig
yes Area= II u x v II
in terms of $u_{1},u_{2},v_{1},v_{2}$
Ludwig
Also if you mean the cross product by x that is only defined for 3 dimensional vectors.
$u=\left(\begin{array}{c}u{1} \ u{2} \end{array}\right) \ v=\left(\begin{array}{c}v{1} \ v{2} \end{array}\right) $ Is there a formula for the area of the parallelogram that depends on $u{1},u{2},v{1},v{2}$?
MrCurry
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