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find the equation of the plane.
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the plane that contains the line x=1+t ; y=2-t ; z=4-3t and parallel to the plane 5x+2y+z=1.
so far this is what i got.\[(1+t)+(2-t)+(4-3t)=0\]\[r=r_0+vt=(-i+2j+4k)+(-i+j+3k)t\]\[r_0=i+2j+4k\]\[v=-i+j+3k\]
so what's the next step... assuming i did this right. if not can you help me?
I am not sure about your directional vector v but your next step is to get a point P which is when t=0 then do the dot product of n.pr=0
if it is parallel to the other plane, you already know its normal. it is the normal of the parallel plane. all you really needed to do was set t any anything, get a point on that line, ergo also on the plane and calculate the plane constant.
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