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48 Cards in this Set
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 Back
1. Ruler Postulate

The distance is the absolute between the coordinates

2. Segment Addition

2. ab+bc=ac

3. Protractor Postulate

3. AOB+BOC=AOC

4. Angle Addition Postulate

4. if B isn’t on AC, then AOB+BOC=180

5. A line a space, a plane, contains

5. line2 points, plane3 points, space4 points not all in one plane

6. Through any 2 points

6. There is exactly one line

7. Through any 3 points, through any 3 noncolinear…

7. There is at least one plane, there is exactly one plane

8. If two points are in a plane

8. Then the line that contains those points is in that plane

9. Two planes intersect into

9. One line

10. Two parallel lines are cut by a transversal…

10. Then the corresponding angles are congruent

11. Two parallel lines are cut by a transversal, they make corresponding angles so…

11. And the lines are parallel

12. SSS

12. if all three sides of two triangles are congruent, then they are congruent

13. SAS

13. it two sides and the included angle of one triangle are congruent to another triangle than they are congruent

14. ASA

14. if two angles and the included side of some triangles are congruent, then they are congruent

15. AA

15. if two angles of a triangle are congruent to 2 angles of another, then they are congruent.

1. Ruler Postulate

The distance is the absolute between the coordinates

2. Segment Addition

2. ab+bc=ac

3. Protractor Postulate

3. AOB+BOC=AOC

4. Angle Addition Postulate

4. if B isn’t on AC, then AOB+BOC=180

5. A line a space, a plane, contains

5. line2 points, plane3 points, space4 points not all in one plane

6. Through any 2 points

6. There is exactly one line

7. Through any 3 points, through any 3 noncolinear…

7. There is at least one plane, there is exactly one plane

8. If two points are in a plane

8. Then the line that contains those points is in that plane

9. Two planes intersect into

9. One line

10. Two parallel lines are cut by a transversal…

10. Then the corresponding angles are congruent

11. Two parallel lines are cut by a transversal, they make corresponding angles so…

11. And the lines are parallel

12. SSS

12. if all three sides of two triangles are congruent, then they are congruent

13. SAS

13. it two sides and the included angle of one triangle are congruent to another triangle than they are congruent

14. ASA

14. if two angles and the included side of some triangles are congruent, then they are congruent

15. AA

15. if two angles of a triangle are congruent to 2 angles of another, then they are congruent.

1. Ruler Postulate

The distance is the absolute between the coordinates

2. Segment Addition

2. ab+bc=ac

3. Protractor Postulate

3. AOB+BOC=AOC

4. Angle Addition Postulate

4. if B isn’t on AC, then AOB+BOC=180

5. A line a space, a plane, contains

5. line2 points, plane3 points, space4 points not all in one plane

6. Through any 2 points

6. There is exactly one line

7. Through any 3 points, through any 3 noncolinear…

7. There is at least one plane, there is exactly one plane

8. If two points are in a plane

8. Then the line that contains those points is in that plane

9. Two planes intersect into

9. One line

10. Two parallel lines are cut by a transversal…

10. Then the corresponding angles are congruent

11. Two parallel lines are cut by a transversal, they make corresponding angles so…

11. And the lines are parallel

12. SSS

12. if all three sides of two triangles are congruent, then they are congruent

13. SAS

13. it two sides and the included angle of one triangle are congruent to another triangle than they are congruent

14. ASA

14. if two angles and the included side of some triangles are congruent, then they are congruent

15. AA

15. if two angles of a triangle are congruent to 2 angles of another, then they are congruent.

16. Arc Addition postulate

16. you get it

17. Area of a square

17. the area of a square is a side squared

18. Area Congruence

18. if two figures are congruent they have the same area
