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Distance between point and line with vectors. P = (-12, 14) line L y=2x Steps. Find any vector V in the direction of line L. Find the position vector U corresponding to point P. Find ProjvU. Show that W= U - ProjvU is a vector orthogonal to V whose length is the distanc between P and L.Find W and Magnitude of W
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@ganeshie8
I think I have an idea.....but am making a mistake somewhere....
|dw:1389845483837:dw|
ohk, wat have u so far ?
|dw:1389845653012:dw|
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V = <1,2> U = <-12, 4>
\[ProjectvU = (U * V/V*V)V \]
|dw:1389845852485:dw|
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