euclidean plane उदाहरण वाक्य
उदाहरण वाक्य
- Rotations of a Euclidean plane ( ) are parametrized by the superposition of two 2-dimensional rotations around perpendicular planes.
- On a surface of zero curvature, such as the Euclidean plane, the angles will sum to precisely ? radians.
- In Euclidean plane geometry terms, being a parallelogram is affine since affine transformations always take one parallelogram to another one.
- Banach showed that it is possible to define a Banach measure for the Euclidean plane, consistent with the usual Lebesgue measure.
- Uniform tilings can exist in both the Euclidean plane and uniform polyhedra which can be considered uniform tilings of the sphere.
- This particular statement is true in a projective plane, though not true in the Euclidean plane where lines may be parallel.
- I am going to assume that I am working in a Euclidean plane using ONLY the Euclidean metric to measure distances.
- Optimal spanning tree problems have also been studied for finite sets of points in a geometric space such as the Euclidean plane.
- The method corresponds to Euclidean plane isometry where a composition of rotation and translation can be replaced by rotation about an appropriate center.
- The equation can then be thought of as the homogeneous form of and it defines the same curve when restricted to the Euclidean plane.