Congruency and Proof!
True/False? Two sides and an angle are always enough evidence to prove congruent triangles
What is False?
This quadrilateral has two pairs of parallel sides
What is a paralellogram?
This segment is drawn from a vertex perpendicular to the opposite base of a triangle
What is an altitude?
A line that splits a segment to create two equal halves
What is a bisector?
This teacher set a school swimming record
When proving that two triangles are congruent by showing that all three sides of one triangle are congruent to the corresponding sides of another triangle, this theorem is utilized.
What is SSS?
This class of polygon is equilateral and equiangular
What is regular?
A point starting at the vertex going to the midpoint of its opposing side
What is a median?
When we need to find the intersection of two lines, we use this process
What is a system of equations?
This teacher was nominated as the MVP of Division III college ultimate frisbee
Who is Mr. Liberman?
When proving that two triangles are congruent by showing that two adjacent angles and a side of one triangle is congruent to two corresponding angles and a side of another triangle, this theorem is utilized.
What is AAS?
This term refers to a quadrilateral with two pairs of adjacent sides equal in length.
What is a kite?
This special right triangle is also isosceles
What is a 45-45-90 triangle?
This point is the intersection of the altitudes of a triangle
Orthocenter
This teacher studied abroad in Ireland and Rome for a summer
Who is Mr. Somersel?
CPCTC stands for...
What is corresponding parts of congruent triangles are congruent?
The diagonals of this quadrilateral perpendicularly bisect each other
What is a rhombus?
By drawing an altitude of this type of triangle, you can construct two 30-60-90 triangles
What is equilateral?
True/false: You can use point-slope form to set up a syetem of equations
This teacher learned math in high school using the same method you learn from
Who is Mr. Somersel?
True/False: Abingdon and Jackson Square park are congruent triangular parks
What is false?
The diagonals of a kite are _______ perpendicular and _____ bisect each other (always, sometimes, never)
What is always, never? (one diagonal bisects the other)
This is the center of a circle whose circumference passes through the vertices of a triangle
What is a Circumcenter?
This geologist is forever trying to find where the road intersects a desert oasis
Who is Alex?
This teacher owned a convertible
Who is Ms. Chan?