Exemple de utilizare a Corresponding angles în Engleză și traducerile lor în Română
{-}
-
Colloquial
-
Official
-
Medicine
-
Ecclesiastic
-
Ecclesiastic
-
Computer
-
Programming
Corresponding angles are going to be congruent.
We have two sets of corresponding angles that are congruent.
Problems related to parallel lines and alternate and corresponding angles.
So corresponding angles have to be congruent.
And then we have another set of corresponding angles that are congruent.
In either case equality of corresponding angles is also necessary; equality(or proportionality) of corresponding sides combined with equality of corresponding angles is necessary and sufficient for congruence(or similarity).
Once we know that, we know that all the corresponding angles are congruent.
Two triangles,△ABC and△A′B′C′,are similar if and only if corresponding angles have the same measure: this implies that they are similar if and only if the lengths of corresponding sides are proportional.[1] It can be shown that two triangles having congruent angles(equiangular triangles) are similar, that is, the corresponding sides can be proved to be proportional.
Must be congruent to angle BDE and this is the corresponding angles of congruent triangles.
Now, we know that corresponding angles must be congruent.
If we look this top triangle over here and this bottom triangle,we have one set of corresponding angles that are congruent.
And this is just corresponding angles of congruent triangles.
The reason why she would have parallel lines is because these would be corresponding angles, and they would be congruent.
Because if I can prove that, then their corresponding angles are going to be equivalent, you could say this is angle is going to be equal to those angle over here.
Two triangles are congruent if their corresponding sides are equal in length and their corresponding angles are equal in size.
And so if you have a transversal, the corresponding angles are congruent, you're dealing with parallel lines.
In geometry, the tests for congruence andsimilarity involve comparing corresponding sides and corresponding angles of polygons.
And if you have two lines that intersect a third line at the same angle, at the same angle. so that these are actually corresponding angles. And they are the same.
Lines m and l are both intersected by a third straight line( a transversal)in the same plane, and the corresponding angles of intersection with the transversal are equal.
Given any two similar polygons, corresponding sides taken in the same sequence(even if clockwise for one polygon and counterclockwise for the other)are proportional and corresponding angles taken in the same sequence are equal in measure.
In particular, we know that angle AEB is going to be congruent to angle CEB because they are corresponding angles of congruent triangles.
We know that the corresponding angle is equal to x.
A corresponding angle in between in another congruent side.
The corresponding angle on this triangle.
The corresponding angle on triangle AFG.
And they're all so congruent side congruent corresponding angle.
So the angle that is opposite this side, this shared side,right over here will be congruent to the corresponding angle in the other triangle.
The Atn function takes the ratio of two sides of a right triangle(number)and returns the corresponding angle in radians.
Let us say the measure of this angle over here is x, well we know from parallel lines that this is one angle between the transversals andone of the parallel lines then there is a corresponding angle between the same transversal and the other parallel line.