A plane has no thickness
true
collinear points are coplanar
true
planes have edges
false
two planes intersect in a line segment
false
two intersecting lines meet in exactly one point
true
points have no size
true
line xy can be denoted as line xy or line yx
true
the length of a line segment is ___________ negative
never
a coordinate can __________ be paired with a point on a number line
always
a bisector of a segment is __________ a line
sometimes
a ray __________ has a midpoint
never
congruent segments __________ have equal lengths
always
ray ab and ray ba denote the same ray
never
A given triangle can lie in more than one plane
false
any two points are collinear
true
two planes can intersect in only one point
false
two lines can intersect in two points
false
A postulate is a statement assumed to be true without proof
true
three points determine a plane
false
through any two points there is exactly one plane
false
through a line and a point not on a line there is one and only one plane
true
the converse of a true statement is sometimes false
true
only one counter example is needed to disprove a statement
true
properties of numbers cannot be used in geometric proofs
false
postulates are deduced from theorems
false
every angle has only one bisector
true
vertical angles __________ have a common vertex
always
two right angles are ______________ complementary
never
right angles are ___________ vertical angles
sometimes
vertical angles ______________ have a common supplement
always
perpendicular lines ______________ lie in the same plane
sometimes
two lines are perpendicular if they ____________ form congruent adjacent angles
always
perpendicular angles __________ form 60 degree angles
never
if the exterior sides of two adjacent angles are perpendicular then the angles are never supplementary
never