This site is 100% ad supported. Please add an exception to adblock for this site.

Geometry Practice [Ch 1-4]

geometry terms.

Terms

undefined, object
copy deck
perpendicular lines
2 lines that intersect to form 4 right angles
hypothesis
p in if p, then q is called the ________
(n-2)180
equation to find out sum of interior angles
vertex
where two endpoints meet
plane
contains at least 3 points on all in one line
if i get good grades, then i am smart
the converse of 'if i am smart, then i get good grades'
segment addition postulate
if B is between A and C, then AB + BC = AC
polygon
each segment of this intersects exactly 2 other segments, one at each endpoint
line
contains at least two points
coplanar points
points on one plane
plane
if 2 points are in a line, then the line that contains the points is in that _____
intersection of two lines
a point is...
exterior, adjacent, perpendicular
if the _________ sides of 2 _______ acute angles are perpendicular, then the angles formed are _______
perpendicular bisector
a line that is perpendicular to the segment at its midpoint, but does NOT have to go through a vertex
given, definitions, postulates, theorems
reasons used in proofs are: 1. ______ info, 2. d________, 3. p________, 4. t______
collinear points
points on one line
intersection of two planes
a line is...
angle addition postulate
if point B lies in the interior of angle AOC, then measure of angle AOB + measure of angle BOC = measure of angle AOC
altitude
a perpendicular segment from a vertex to the line that contains the opposite side
adjacent angles
two angles in a plane with a common vertex and side
postulates/axioms
statements accepted without proof
triangle
SSS, SAS, ASA, AAS postulates prove _______s congruent
isosceles triangle theorem
if 2 sides of a triangle are congruent, then the angles opposite those sides are congruent
parallel lines
coplanar lines that do not intersect
conclusion
q in if p, then q is called the ___________
line, parallel
if 2 parallel planes are cut by a 3rd plane, then the _____s of intersection are ______
congruent, int, ss, perpendicular, parallel 3rd
5 ways to prove lines parallel: show that 1. a pair of corresponding angles are ______; 2. a pair of alt ___ angels are congruent; 3. a pair of _ - _ int angles are supp.; 4. both lines are _______ to another line in a plane; 5. both lines are ______ to a _____ line
counter example
an example which makes the hypothesis true & the condition false
line
a _____ and a plane are parallel if they do not intersect
skew lines
noncoplanar lines that do not intersect [and are not parallel]
midpoint theorem
if M is the midpoint of AB, then AM = 1/2AB and MB = 1/2AB
obtuse angle
measures between 90 & 180
angle
two rays that have the same endpoint
converse of isosceles triangle theorem
if two angles of a triangle are congruent, then the sides opposite those angles are congruent
acute angle
measures between 0 & 90
conditional statement
if p, then q
regular
________ polygons are equilateral and equiangular
one plane
if 2 lines intersect, then exactly ____ _______ contains the lines
conditoinal and converse
a biconditional can only be made when the _______ AND _______ are BOTH true
angle, perpendicular
the bisector of the vertex _____ of an isosceles triangle is ________ to the base at its midpoint
remote, angles
the measure of an exterior angle of a triangle equals the sum of the measures of 2 _____ interior _______
yes
can every theorm be proven?
point, plane
through a line & a ______ not in a line, there is exactly one _______
straight angle
measures exactly 180
right angle
measures exactly 90
median
a segment from a vertex to the midpoint of the opposite side
line
through any 2 points there is exactly one _____
space
contains at least 4 points not in one line
space
the set of all points
HL theorem
if the hypotenuse & leg of a right triangle are congruent to the corr. parts of another rt. triangle., then the triangles are congruent
congruence
two objects having the same size and shape

Deck Info

51

permalink