Angle Proofs

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Definition of Congruence

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24 Terms

1

Definition of Congruence

m < A = m<B <--> <A ≅ <B
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2

interior angles

angles locates on the transversal between two specific lines

<p>angles locates on the transversal between two specific lines</p>
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3

Definition of Angle Bisector

An angle bisector divides an angle into equal parts.

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4

exterior angles

angles located on the transversal outside two specific lines

<p>angles located on the transversal outside two specific lines</p>
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5

Vertical Angles

Across from another angle

<p>Across from another angle</p>
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6

Definition of Complementary Angles

Complementary <--> Sum is 90 degrees
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7

Supplementary Angles

2 or more angles on a straight line that add up to 180

<p>2 or more angles on a straight line that add up to 180</p>
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8

Definition of Supplementary Angles

Supplementary <-> Sum is 180 degrees
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9

Complimentary Angles

2 or more angles that add up to 90

<p>2 or more angles that add up to 90</p>
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10

Definition of Perpendicular

Perpendicular lines form right angles

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11

Adjacent Angles

share one side and same vertex

<p>share one side and same vertex</p>
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12

Definition of a Right Angle

A right angle = 90 degrees

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13

Alternate Interior Angles

Angles on the inside but opposite sides

<p>Angles on the inside but opposite sides</p>
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14

Alternate Exterior Angles

Angles on the outside but opposite sides

<p>Angles on the outside but opposite sides</p>
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15

Angle Addition Postulate

m<ABD + m<DBC = m<ABC

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16

Vertical Angles Theorem

If two angles are vertical, then they are congruent

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17

corresponding angles

Angles that are on the inside or outside and on the same side

<p>Angles that are on the inside or outside and on the same side</p>
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18

Complement Theorem

If two angles form a right angle, then they are complementary. Right Angle --> Complementary

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19

Transversal

A line that intercepts through two or more lines creating multiple angles

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20

Supplement Theorem

If two angles form a linear pair, they are supplementary. Linear pair ---> Supplementary

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21

linear pair

two adjacent angles where the non common side is an opposite ray

<p>two adjacent angles where the non common side is an opposite ray</p>
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22

Congruent Complements Theorem

If <A is complementary to <B and <C is complementary to <B, then <A ≅ <C

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23

Same Side exterior

exterior angles that lie on the same side of the transversal

<p>exterior angles that lie on the same side of the transversal</p>
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24

Congruent Supplements Theorem

If <A is supplementary to <B and <C is supplementary to <B, then <A ≅ <C

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