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Surface point of collision of two spheres? 
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#1
Jan2711, 07:21 PM

P: 1

Hi!
I need to calculate the point (or average point) of actual collision between any two spheres of any size and mass in any orientation in space. I understand that I can zero things out a bit by assuming that one sphere is centered at (0,0,0). OK, I know how to calculate collision detection, I've seen many examples: calculate distance from centres and subtract sum of radiuses (radii?? lol) public static bool Collision(Sphere A, Sphere B) { bool results = false; Vector3 centerA = new Vector3(A.x, A.y, A.z); Vector3 centerB = new Vector3(B.x, B.y, B.z); if (centerA.Distance(centerB) < (A.radius + B.radius)) { results = true; } return results; } and I know how to caculate point on sphere: public static Vector3 GetPointOnSphere(Vector3 sphereOrigin, double radius, double theta, double psi) { Vector3 results = new Vector3(); if ((psi >= 0 && psi <= (2 * Math.PI)) && (theta >= 0 && theta <= Math.PI)) { // x = x0 + r * Sin theta * cos psi // y = y0 + r * sin theta * sin psi // z = z0 + r * cos theta results.X = sphereOrigin.X + radius * Math.Sin(theta) * Math.Cos(psi); results.Y = sphereOrigin.Y + radius * Math.Sin(theta) * Math.Sin(psi); results.X = sphereOrigin.X + radius * Math.Cos(theta); } return results; } so, I guess I want to find psi and theta from the theoretical new line that stretches between the centres of both spheres. If sphere 2 is at 0,0,0, then what are the 2 angles that describes the direction to the centre of sphere 1? Help! (ps  yes I use Richard Potter's Vector3 class from CodeProject.com  thanks!!) 


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