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| The definition of a conchoid surface is: rc[u, v] = r[u, v] + k (r[u, v] - P)/Norm[r[u, v] - P] and rc[u, v] = r[u, v] - k (r[u, v] - P)/Norm[r[u, v] - P], P is the pole, k distance and r[u, v] the base surface. In this notebook we will obtain the... |
| Obtain the Monge point for the next tetrahedron: {9/2, 3/2, 0}, {2, 7/2, 0}, {7/2, 3, 0} y {5/2, 5/2, 2} , then trace the crcumscribed sphere. The Monge point of a tetrahedron is the point of concurrence of the anti-mediator planes that pass... |
| The definition of a conchoid surface is: rc[u, v] = r[u, v] + k (r[u, v] - P)/Norm[r[u, v] - P] and rc[u, v] = r[u, v] - k (r[u, v] - P)/Norm[r[u, v] - P] , P is the pole, k distance and r[u, v] the base surface. In this notebook we will obtain... |
| A parabola is rotated 30 degrees with respect to the line x = 1 and its new parametric equations are requested. &[Wolfram Notebook][1] [1]: https://www.wolframcloud.com/obj/aa3a9e67-2b63-4c3f-bdf6-893f98032c15 |
| Thanks you for your comments and for your interesting observations about the video and how to relate it to Mathematics, by the way I already saw it. |
| The definition of a conchoid surface is: rc[u, v] = r[u, v] + k (r[u, v] - P)/Norm[r[u, v] - P] and. rc[u, v] = r[u, v] - k (r[u, v] - P)/Norm[r[u, v] - P], P is the pole, k distance and r[u, v] the base surface. In this notebook we will obtain... |
| The definition of a conchoid surface is: rc[u, v] = r[u, v] + k (r[u, v] - P)/Norm[r[u, v] - P] and rc[u, v] = r[u, v] - k (r[u, v] - P)/Norm[r[u, v] - P], P is the pole, k distance and r[u, v] the base surface. In this notebook we will obtain the... |
| Obtain the osculating circle and the evolute for the ellipse: {4 Cos[t] + 2, 3 Sin[t] + 1, 4 Cos[t] + 2}, which is in the plane x = z. &[Wolfram Notebook][1] [1]:... |
| The definition of a conchoid surface is: rc[u, v] = r[u, v] + k (r[u, v] - P)/Norm[r[u, v] - P] and rc[u, v] = r[u, v] - k (r[u, v] - P)/Norm[r[u, v] - P], P is the pole, k distance and r[u, v] the base surface. In this notebook we will obtain... |
| The definition of a conchoid surface is: rc[u, v] = r[u, v] + k (r[u, v] - P)/Norm[r[u, v] - P] and rc[u, v] = r[u, v] - k (r[u, v] - P)/Norm[r[u, v] - P] , P is the pole, k distance and r[u, v] the base surface. In this notebook we will obtain... |