interior angles in English
At each vertex of a triangle there is a couple of angle bisectors: a bisector of the interior angle and a bisector of the exterior angle.
Use "interior angles" in a sentence
1. So these are alternate interior angles.
2. Angles 1,2,6,7 are exterior Angles Alternate interior Angles: Pairs of interior Angles on opposite sides of the transversal
3. The interior angles of an ideal triangle are all zero.
4. So that's the sum of all of these interior angles.
5. Angle 4 and angle 8 are also alternate interior Angles
6. For instance, angle 3 and angle 5 are alternate interior Angles
7. These are alternate interior angles, so they will be the same.
8. So each of the interior angles are going to be 120 degrees.
9. That is the sum of all the interior angles of a triangle
10. The sum of interior angles in any triangle is 180 degrees (PI radians).
11. So, then we have AC must be parallel to BD by alternate interior angles
12. Calculating bearings and Azimuths for a traverse when given the interior angles and one of the bearings
13. These are alternate interior angles, and we've already proved if this is x then that is x.
14. Rectilinear: the polygon's sides meet at right angles, i.e., all its interior angles are 90 or 270 degrees.
15. Regular A Convex polygon is defined as a polygon with all its interior angles less than 180°
16. So, we know that angle ACD is going to be congruent to angle FAC because they are alternate interior angles
17. So the sum of its interior angles are going to be 3 times 180, because it has 3 triangles in it.
18. The statement "Sum of the measures of the interior angles in any triangle is 180° " is a Conjecture
19. The measures of the interior angles of a pentagon are 2x, 6x, 4x minus 6, 2x minus 16, and 6x plus 2.
20. Consecutive interior angles: These angles lie on the inside of the two parallel lines and on the same side of the transversal
21. A right triangle (or right-angled triangle, formerly called a rectangled triangle) has one of its interior angles measuring 90° (a right angle).
22. Given the following interior angles of a 5 sides traverse (the azimuth of AB is 0degrees), find the azimuth of all remaining sides and convert the Azimuthsto bearings
23. The pair of Consecutive interior angles for the two sections in the above figure can be named as \( (\angle \text A, \angle \text B) \) and \( (\angle \text E, \angle \text F) \).
24. Just like Concave, convex can be used as a noun for a surface or line that curves outward, and it also has a use in geometry, where it describes a polygon with interior angles less than or equal to 180°.
25. If two straight lines in a plane are crossed by another straight line (called the transversal), and the interior angles between the two lines and the transversal lying on one side of the transversal add up to less than two right angles, then on that side of the transversal, the two lines extended will intersect (also called the parallel postulate).
26. One of Euclid’s distinctive postulates, or Axioms, is the parallel postulate, which states that if a line segment intersects two straight lines forming two interior angles (α and β in the diagram above) on the same side that sum to less than two right angles, then the two lines, if extended indefinitely, meet on that side on which the angles sum to less than two right angles