These axes all have corresponding angles of 90 degrees.

Geometric shapes are considered to be "similar" if corresponding angles are equal.

This is because they are corresponding angles.

This also implies that we cannot compose two rotations by adding their corresponding angles.

We can then look at the sides around the parallels as transversals, and therefore the corresponding angles are congruent.

Corresponding angles are the four pairs of angles that:

In parallel lines corresponding angles are congruent.

Corresponding angles are congruent if the triangles are similar or congruent.

Corresponding angles are equal.

First, if a transversal intersects two lines so that corresponding angles are congruent, then the lines are parallel.

Corresponding angles in a pair of similar shapes are congruent and corresponding sides are in proportion to each other.

Some of these angle pairs have specific names and are discussed below:corresponding angles, alternate angles, and consecutive angles.

Two triangles with corresponding angles equal are congruent (i.e., all similar triangles are congruent).

Corresponding sides of similar polygons are in proportion, and corresponding angles of similar polygons have the same measure.

The AA postulate in Euclidean geometry states that two triangles are similar if they have two corresponding angles congruent.

The corresponding angles are read off on the respective circles, thereby giving the position of a ship at sea at once with the use of a marine chronometer.

CPCTC states that if two or more triangles are congruent, then all of their corresponding angles and sides are congruent as well.

Two triangles are congruent if their corresponding sides are equal in length, in which case their corresponding angles are equal in size.

The intersections of a transversal with two lines create various types of pairs of angles: consecutive interior angles, corresponding angles, and alternate angles.

An analogue model and a natural prototype are geometrically similar if all the corresponding lengths are proportional and all the corresponding angles within the bodies are equal.

The proposition continues by stating that in a transversal of two parallel lines, corresponding angles are congruent and interior angles on the same side equal two right angles.

When lines m and l are both intersected by a third straight line (a transversal) in the same plane, the corresponding angles of intersection with the transversal are congruent.

The opposite side is sometimes longer when the corresponding angles are acute, but it is always longer when the corresponding angles are right or obtuse.

For various angles A, Madhava's table gives the measures of the corresponding angles POS in arcminutes, arcseconds and sixtieths of an arcsecond.

In order to show congruence, additional information is required such as the measure of the corresponding angles and in some cases the lengths of the two pairs of corresponding sides.