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What is the best approximation of the projection of (2,6) onto (5,-1)? I guess onto (5, -1) leaves me with choices A. or C.
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The projection of b onto a equation is : \[proj _{a}b= ((a.b)/|a|^{2})a \] , where a , and b are vectors.
But what choice is that?
|dw:1425866955850:dw|
you can derive the formula for the projection. we know from the dot product formula $$ \large \bf \vec {a} . \vec {b} = |a| |b| \cos \theta $$
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