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1 of 4

A
B
O C
 Definitions:
› Congruent angles (≅∠s): Angles that have equal
measures.
› Adjacent angles: two angles in a plane that have a
common vertex and a common side but no
common interior points.
1 2
1 2
3
4
4
3
› Bisector of an angle: the ray that divides the angle
into two congruent, adjacent angles.
 m∠MAH = m∠TAH
 ∠MAH ≅ ∠TAH
 AH bisects ∠MAT
40°
40°
M
A T
H
 The following are things that you can conclude from the
diagram shown:
› All points shown are coplanar.
› AB, BD, and BE intersect at B.
› A, B, and C are collinear.
› B is between A and C.
› ∠ABC is a straight angle.
› D is in the interior of ∠ABE.
› ∠ABD and ∠DBE are adjacent angles.
A
B
C
D
E

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1 4 angles, continued

  • 2.  Definitions: › Congruent angles (≅∠s): Angles that have equal measures. › Adjacent angles: two angles in a plane that have a common vertex and a common side but no common interior points. 1 2 1 2 3 4 4 3
  • 3. › Bisector of an angle: the ray that divides the angle into two congruent, adjacent angles.  m∠MAH = m∠TAH  ∠MAH ≅ ∠TAH  AH bisects ∠MAT 40° 40° M A T H
  • 4.  The following are things that you can conclude from the diagram shown: › All points shown are coplanar. › AB, BD, and BE intersect at B. › A, B, and C are collinear. › B is between A and C. › ∠ABC is a straight angle. › D is in the interior of ∠ABE. › ∠ABD and ∠DBE are adjacent angles. A B C D E