geometry quiz on postulates and theorems

a line contains at least 2 points. a plane contains at least 3 non collinear points. space contains at least 4 non collinear points

• plane intersection postulate

• line postulate

• adjacent angle sum theorem

• expansion postulate

any two points in space lie in exactly one line

• linear pair theorem

• angle addition postulate

• line postulate

• plane postulate

three non collinear points lie in exactly one plane

• plane postulate

• plane separation postulate

• expansion postulate

• verticals angle theorem

if 2 points lie in a plane then the line containing those 2 points lie in the same plane

• ruler postulate

• midpoint theorem

• flat plane postulate

• protractor postulate

if 2 lines intersect then their intersection is exactly one point

• adjacent angle portion theorem

• adjacent angle sum theorem

• line intersection postulate

• angle bisector

if two planes intersect then their intersection is exactly one line

• midpoint theorem

• corresponding angle postulate

• line intersection postulate

• plane intersection postulate

if K lies in the interior of angle MNP then and MNK+ angle KNP= angle MNP

• alternate interior angle postulate

• angle addition postulate

• linear pair theorem

• vertical angle theorem

Tags

CCSS.8.G.A.5

if each 2 adjacent angles is congruent to another angle in a second pair of adjacent angles then the larger angles formed are congruent

• expansion postulate

• adjacent angle sum theorem

• congruent angle bisector theorem

• adjacent angle portion theorem

Tags

CCSS.8.G.A.5

if two angles, one in each of two pairs of adjacent angles, are congruent, and the larger angles formed are also congruent, then the other two angles are congruent

• adjacent angle portion theorem

• adjacent angle sum theorem

• line intersection postulate

• flat plane postulate

Tags

CCSS.7.G.B.5

angles that form a linear pair are supplementary

• angle addition postulate

• plane postulate

• midpoint theorem

• linear pair theorem

Tags

CCSS.7.G.B.5