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Honors Geometry Theorem/Definition/Postulate Review.

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Presentation on theme: "Honors Geometry Theorem/Definition/Postulate Review."— Presentation transcript:

1 Honors Geometry Theorem/Definition/Postulate Review

2 Directions Choose the correct theorem/definition from the list that fits the situation Be sure to answer before time runs out. Don’t forget to hit the “send” button to register your choice

3 Problem # 1

4 #7 If  segments are added to  segments, the sums are .

5 Problem # 2

6 #10 If an angle is subtracted from  angles, the differences are .

7 Problem # 3

8 #13 Complements of the same angle are .

9 Problem # 4

10 #8 If  angles are added to  angles, the sums are .

11 Problem # 5

12 #9 If a segment is subtracted from  segments, the differences are .

13 Problem # 6

14 #17 Perpendicular lines form right angles.

15 Problem # 7

16 #16 Supplements of  angles are .

17 Problem # 8

18 #5 If a segment is added to 2  segments, the sums are .

19 Problem # 9

20 #6 If an angle is added to 2  angles, the sums are .

21 Problem # 10

22 #18 If 2 lines form a right angle, then they are .

23 Problem # 11

24 #12 If  angles are subtracted from  angles, the differences are .

25 Problem # 12

26 #2 If 2 adjacent angles are complementary, then they form a right angle.

27 Problem # 13

28 #24 Vertical angles are .

29 Problem # 14

30 #23 Substitution.

31 Problem # 15

32 #20 If angles are  to the same angle, they are  to each other.

33 Problem # 16

34 #21 If segments are  to  segments, they are  to each other.


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