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Given two planes: x+y+z=1, and x-2y+3z=1. Find the symmetric equations for the line of intersection L of these two planes.
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first, find the vector parallel to the line of intersection by taking <1, 1, 1> cross <1, -2, 3>
right, i did that. Now, how do i obtain a point i need to write the equations of the line
set z = 0 for each equation then solve so you need to solve x + y = 1 x - 2y = 1
subtract those two and you get 3y = 0 so y = 0 and x = 1
point (1,0,0)
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yep, your point of instersection would be (1, 0, 0)
okay, thanks
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