coplanar

If the triangles are coplanar, this test is not entirely successful.

A more complex transfer occurs when the orbits are not coplanar.

In addition, overlapping regions of coplanar faces can cancel each other out.

The system is not coplanar, with each other or with the stellar rotation.

The hexagonal form is also a polygon, but has coplanar faces.

Let us place two coplanar conducting plates very close to each other(Fig. 2.28) and apply a potential difference between them.

The two rings tend not to be coplanar.

A drawback is that the faces created at the vertices are not necessarily coplanar.

The coplanar group members have a fairly rigid structure, with the 2 phenyl rings in the same plane.

The carbonyl group is coplanar to the aromatic ring.

It is possible to form this structure with equilateral triangles if some pairs of faces are allowed to be coplanar.

These values are approximate, because (as mentioned above) the planets do not have perfectly circular, coplanar orbits.

But for coplanar polygons, the problem is inevitable unless corrective action is taken.

Equivalently, they are lines that are not coplanar.

The quadratic Plücker relation essentially states that a line is coplanar with itself.

Its faces are antiparallelograms formed by pairs of coplanar triangles.

The orbits are probably coplanar.

Suppose there are three coplanar, concurrent and non-collinear forces, which keeps the object in static equilibrium.

From this construction, all 80 triangles will be equilateral, but faces will be coplanar.

It is particularly prevalent with coplanar polygons, where two faces occupy essentially the same space, with neither in front.

Many tridentate ligands types occupy three contiguous, coplanar coordination sites.

If three vectors are coplanar, then their scalar triple product is equal to zero, hence .

Also, an orthogonal line through T to a chosen face is coplanar with two other orthogonal lines to the same face.

If a polyhedron is not regular, the edge midpoints surrounding a vertex may not be coplanar.

Yokuts harmony: Evidence for coplanar representation in nonlinear phonology.