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Find a unit vector with positive first coordinate that is orthogonal to the plane through the points P = (-2, 2, -3), Q = (3, 7, 2), and R = (3, 7, 5).
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Use the points to find two vectors, take the cross product of those vectors to get an orthogonal vector to the plane. Then normalize that vector.
|dw:1379131146866:dw|
So first find \(v\) and \(w\). Then find \(u=v\times w\). Then normalize \(u\) with \(u/\|u\|\) Where \(\|u\| = \sqrt{u\cdot u}\)
@theone5526 What is left that you don't get?
@wio one second.. working through what youve given me right now
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I got it thanks!
Prodigious.
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