Consider point p and the equation L, find the distance from P to L
\[\left(\begin{matrix}x \\ y\\z\end{matrix}\right) = \left(\begin{matrix}2 \\ 2\\3\end{matrix}\right) + t \left(\begin{matrix}3 \\ 5\\0\end{matrix}\right)\]
and point P (0,4,-1)
I can get up to finding a point on the line of the equation when t=0 so Q=(2,2,3) and I find vector u that begins at Q and ends at p to be (-2,2,2) BUT my equation in my notes says \[proj _{d}u = \frac{ u \times d }{ d \times d } \times d\] I don't get where the d comes from??
Helpful, THANKS
I have never seen this notation in my life, ever. What is this
Projections
what branch of math does that fall under
linear algebra
so we are looking at the "projection" of (0,4,-1) ?
we are looking at the projection off of the equation of the line to point P.
is this question from a book
No, it's an assignment. I think I got it anyways, thanks.
See, I knew my Jackie Chan picture would help.
Yes, your confusion brightened my question!
lolz
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