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Quote from: Stefan on October 16, 2018, 12:25:49 PMNicely done Lee, direct and concise...This one works for any 3d pointsThanks Stefan, in hindsight that makes more sense. Quote from: velasquez on October 16, 2018, 10:08:24 AMQuote from: roy_043 on October 16, 2018, 09:26:12 AMInteresting stuff, no doubt. But I don't understand. I see a green and a yellow line that are not parallel to any of the magenta lines.The yellow line and a green line are to show the location of the coordinates that I need to find. The angle between these lines is always 90 degrees.I assumed that P3-P1 was parallel to P2-XPTO; without this assumption, any point on the circle with diameter P1-P2 meets your criteria -Hence there would be infinite solutions, as kirby correctly notes.
Nicely done Lee, direct and concise...This one works for any 3d points
Quote from: roy_043 on October 16, 2018, 09:26:12 AMInteresting stuff, no doubt. But I don't understand. I see a green and a yellow line that are not parallel to any of the magenta lines.The yellow line and a green line are to show the location of the coordinates that I need to find. The angle between these lines is always 90 degrees.
Interesting stuff, no doubt. But I don't understand. I see a green and a yellow line that are not parallel to any of the magenta lines.
Hello leeIs there a way to find just the point at the intersection of the lines that I marked in your image?
Quote from: velasquez on October 16, 2018, 06:15:51 PMHello leeIs there a way to find just the point at the intersection of the lines that I marked in your image?Assuming the orange horizontal line is parallel to the base of the triangle, this is what my code (and Stefan's code) will give you.
(setq xpto (list (car p1) (cadr p2)))(princ xpto)
Quote from: Lee Mac on October 16, 2018, 06:31:44 PMQuote from: velasquez on October 16, 2018, 06:15:51 PMIs there a way to find just the point at the intersection of the lines that I marked in your image?Assuming the orange horizontal line is parallel to the base of the triangle, this is what my code (and Stefan's code) will give you.Assuming the base of the triangle is not parallel to the orange horizontal line how can I compute the xpto point?
Quote from: velasquez on October 16, 2018, 06:15:51 PMIs there a way to find just the point at the intersection of the lines that I marked in your image?Assuming the orange horizontal line is parallel to the base of the triangle, this is what my code (and Stefan's code) will give you.
Is there a way to find just the point at the intersection of the lines that I marked in your image?