Vocabulary
Points, Lines, and Planes
Angle Relationships
Distance and Midpoint
Proofs
100
Angles that add up to 90 degrees.
Complementary Angles.
100
If a plane does not have a single script capital letter labeling it, how else can we label/name a plane? Using what?
three points on the plane that are not all on the same line
100
What type of angles are these?
complementary
100
Provide the midpoint formula.
(x2+x1)/2 , (y2+y1)/2
100
Your first reason is always....
Given
200
Angles across from one another that are congruent.
Vertical angles.
200
I and G, I and J, G and J, F and G, F and D, G and D
200
What type of angles are these?
vertical
200
Provide the distance formula.
200
The last statement is always what you are...
trying to prove
300
Angles that are both next to one another and add up to 180 degrees.
Linear Pair.
300
Name a point which
K I or J
300
Find x.
x = 10
300
Find the midpoint between ( - 1, 4 ) and ( 7, 2 )
( 3, 3 )
300
What property represents the following?
Symmetric.
400
Angles that are next to one another.
Adjacent Angles.
400
Provide 3 names for the following plane.
Plane HGF, plane HGD, plane HDF
400
x = 34
400
Find the distance between ( -2, 3 ) and ( 3, - 9 )
d = 13
400
What would the missing reason be?
Linear pairs add up to 180 degrees.
500
Define collinear, coplanar, bisector, and say what type of angles perpendicular lines make.
Same line, same plane, cuts in half (two congruent parts), right angles.
500
Provide seven
line m, line WX, line XW, line WY, line YW, line XY, line YX
500
Find x.
x = 10
500
Determine if the following segments are congruent. Are they equal in measure?
Yes. Both equal the square root of 17.
500
What property represents the following?
Transitive.