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The script will calculate the plan's parameter and the equation for the plan on "normal form".
All you have to do is to enter 3 points from the plan
Point A: Enter xo: Enter yo: Enter zo: Point B: Enter x1: Enter y1: Enter z1: Point C: Enter x2: Enter y2: Enter z2: The plan parametre is: (X;Y;Z) = (X0;Y0;Z0)+ s(X1-X0; Y1-Y0; Z1-Z0) +t(X2-X0; Y2-Y0; Z2-Z0)
(X;Y;Z) = ; ; + s*( ; ; )+ t*( ; ; ) The equation for the plan on "normal form" x + y + z + = 0
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