Flashcards: geometry midterm

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Created by:

Smanges on December 6, 2009

Subjects:

geometry

Groups:

Barron/Tyler!!!!!!!!!!!!! !!!!!!!, Geometry

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Last Message: 29 months ago
schnauzerluver26 : thanks so much sal!
Smanges : You're welcome!
Smanges : if anyone knows how to put a square root symbol on the computer and exponents please tell me so I may put it in the set. Thanks.
Smanges : That is for the distance formula by the way.
schnauzerluver26 : normally for exponents i just use a "carat" (shift+6) so its like 10^3 and then for square root its just type "sqrt" like sqrt16 = 4
mrwalter : sal u missing 3 words
Smanges : yeah. two of them are formulas and he other is the hinge thoerum. I'll add those but good luck fuguring them out.
Smanges : this is for mrs. frisbie's classes, but i hope it helps all of those who are studing this that have mrs. herpin too!
HGThibodeaux : is this miss frisbes midterm
grahanthm : what grades did yall get on this
Smanges : mark got a good one according to him.
alafosse4 : is this test easy
Smanges : don't know.
karabreaux : yeah i made a 100 but im realy smarter than everyone else bd
Smanges : nice

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Flashcards: geometry midterm

corresponding angles
on same side of transversal. 1 is in and 1 is out; different vertices
1/62

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Terms

Definitions

corresponding angles on same side of transversal. 1 is in and 1 is out; different vertices
alternate interior angles(aia) on different sides of the transversal; bothin; different vertices
alternate exterior angles(aea) ondifferent sides of the transversal; both out; different vertices
reflexive a=a
symmetric a=b, then b=a
transitive a=b, and b=c, then a=c
perpendicular 2 lines that intersect to form right angles
equilateral triange has 3 =sides
isosceles triangle has 2=sides
scalene triange has no = sides
acute triangle has 3 acute angles
right triangle has one right angle
obtuse triangle hs 1 obtuse angle
equiangular triangle has 3 congruent angles
hypontenuse side across from the right angle in a right triangle
leg sides that form the right angle or a right triangle
triangle sum theorem the sum of the interior angles of a triangle=180
exterior angle theorem(eat) an exterior angle is equal to the sum of its 2 ria(ea=ria +ria)
Ways to prove triangles congruent sss, sas,asa.aas, HL
Base angle theorem(ITT also know as Isosceles Triangle theorem) if the legs of an isosceles triangle are congruent then the base angles are congruent
perpendicular bisector seg., ray, or line that is perpendicular to and divides a seg. into 2=parts
midsegment connects the midpoints of 2 sides of a triangle
midsegment theorem segment connecting the midpointsof 2 sides of a triangle is parallel to the 3rd
LALS largest angle is opposite the longest side in a triangle
LSLA longest side is opposite the largest angle in a triangle
congruent equal
line intersection of 2 opposite rays with a common endpoint consists of at least 2 points and all points beyond; label with 2 points
collinear in the same line
coplanar in the same plane
noncollinear not in the same line
noncoplanar not in the same plane
segment consists of 2 endpoints and all points between
ray consists of 1 enpoint and all points beyond
opposite rays intersection of 2 rays with a common endpoint that forms a line
segment additions postulate B is between A and C if AB + BC = AC
interior of an angle inside
exterior of an angle outside
angle addition postulate if D is in the interior of angle ABC then M angleABD + M Angle DBC= M ange ABC
right angle measure 90
obtuse angle measures between 90 and 180
straight angle measure 180
adjacent angles have a common vertex and side but no common interior points; side by side
bisect to divide into 2=parts
midpoint formula(x1 + x2/2, y1 + y2/2)
linear pair pair of adjacents angles that form a line
vertical angles angle 1 and angle 2 are vertical angles
complimentary angles 2 angles whose sum is 90
supplementary angles 2 angles whose sum is 180
same side interior two angles that are formed by two lines and a transversal and that lie between two lines on the same side of the transversal
parallel lines two lines in the same plane that do not intersect
base of isosceles triangle the noncongruent side of an isosceles triagle that has only two congruent sides
legs of an iscosceles triangle the two congruent sides of an iscoceles triangle that has only two congruent sides
slopes of parallel lines slopes of two lines that are equal to each other
slopes of perpendicular lines slopes of two lines that are the negative reciporacal to each other
median of a triangle a segment whose endpoints are a vertex of the triangle and the midpoint of the opposite side
altitude of a triangle the perpendicular segment from a vertex of a triangle to the opposite side or to the line that contains the opposite side
Vertical angle theorum all vertical angles are congruent
skew two sides in different planes that do not intersect
acute angle angle less than 90 degrees
y1-y2/x1-x2 slope formula
used once you have proved congruent triangles and all corresponding parts are congruent CPCTC-When do you use it
CPCTC congruent parts of congruent triangles are congruent

Set Champions

Scatter Champion

33.4 secs by AllySoShortHaha

Space Race Champion

420 points by mattmcdermott