Download Review of Semester 1 Exercise

Geometry
Review of Semester 1 Exercise
Name ____________________
Date _____________________
Provide a correct drawing for each of the boxes below. Boxes labeled “FORMULA” require a formula, not a drawing.
Boxes labeled “NUMBER” require a number, not a drawing. You may use your notes or your laptop for this exercise.
Point P
AB
Line m
CD
GH
3 collinear points
A, B, and C
Plane Q
Intersecting lines r
and s
2 Parallel lines
2 Perpendicular lines
Parallel lines m and n
with transversal t
Linear pair
Midpoint M of
segment CD
Supplementary angles Complementary
angles
Perpendicular
Angle bisector of
FORMULA
Midpoint formula
FORMULA
Distance formula
bisector of CD
ABC
FORMULA
Pythagorean theorem
Obtuse angle
Acute angle
Right angle
Straight angle
Adjacent angles
ABC and CBD
Corresponding angles
9 and 10
Alternate interior
angles 1 and 2
Alternate exterior
angles 3 and 4
Same-side
(consecutive) interior
angles 5 and 6
Same-side
(consecutive) exterior
angles 7 and 8
Acute triangle
Right triangle
Obtuse triangle
Scalene triangle
Isosceles triangle
Equilateral triangle
Equiangular triangle
NUMBER
The sum of the three
angles of a triangle
2 triangles congruent
by SSS
2 triangles congruent
by SAS
2 triangles congruent
by AAS
2 triangles congruent
by ASA
1 midsegment of
1 perpendicular
bisector of XYZ
1 angle bisector of
XYZ
2
XYZ
1 altitude of XYZ
1 median of XYZ
Circumcenter of
Incenter of XYZ
Orthocenter of
Centroid of XYZ
Quadrilateral ABCD
Pentagon
Hexagon
Heptagon
Octagon
NUMBER
A nonagon has how
many sides?
NUMBER
A decagon has how
many sides?
NUMBER
A dodecagon has how
many sides?
FORMULA
Formula for finding
the sum of the
interior angles of any
polygon with n sides
NUMBER
Sum of the exterior
angles of any polygon
Parallelogram DEFG
Exterior angle of a
pentagon
Rectangle
Rhombus
Square
Trapezoid
Isosceles trapezoid
Kite
Diagonals of a
rectangle
XYZ
3
XYZ