line at infinity उदाहरण वाक्य

उदाहरण वाक्य

1. In the projective plane, the two opposite directions of a line meet each other at a point on the line at infinity.
2. This is the equation of a line according to the definition and the complement is called the " line at infinity ".
3. By extending the geometry to a projective plane ( adding a line at infinity ) this apparent difference vanishes, and the commonality becomes evident.
4. The lines will meet at a line at infinity ( a line that goes through zero on the plane at " z " = 0 ).
5. The isogonal conjugate of the circumcircle is the line at infinity, given in trilinear coordinates by 0 } } and in barycentric coordinates by 0 } }.
6. To illustrate the difference ( over the real numbers ), a parabola in the affine plane intersects the line at infinity, whereas an ellipse does not.
7. Any pair of parallel planes in affine 3-space will intersect each other in a projective line ( a line at infinity ) in the plane at infinity.
8. If the distance to the focus is fixed and the directrix is a line at infinity, so the eccentricity is zero, then the conic is a circle.
9. Yaglom continues with his Galilean study to the " inversive Galilean plane " by including a special line at infinity and showing the topology with a stereographic projection.
10. Though the line at infinity of the extended real plane may appear to have a different nature than the other lines of that projective plane, this is not the case.