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Transcript
5.1-5.3 Bingo
Write the following words on your bingo
card in a RANDOM order.
Median
Concurrent
Outside
Altitude
Equidistant
On
Perpendicular Bisector
Sides
Always
Angle Bisector
Vertices
Sometimes
Centroid
Acute
Never
Incenter
Obtuse
Yes
Circumcenter
Right
No
Orthocenter
Inside
Circumscribed
Answer each question and
write a check mark in the
box of your answer. The
first person with 5 correct
answers in a row (horizontal,
vertical, diagonal) wins!
Definition: A perpendicular
segment from a vertex of a triangle
to the opposite side, or to the line
containing the opposite side.
Term: _________________
Three or more lines that
intersect in one point are called
__________________ lines.
The medians are concurrent
at a point called the
___________________.
For a right triangle, the
circumcenter is located
___________________ the
triangle.
The altitudes of a scalene triangle
____________ intersect at a single
point.
(Always, sometimes, or never?)
This point is equidistant
from the vertices of a
triangle.
These lines intersect at a
point called the incenter.
The altitudes of a triangle are
concurrent at a point called the
__________________.
The angle bisectors
_______________ intersect
outside the triangle.
(Always, sometimes, or
never?)
Given that the circumcenter
of a given triangle lies inside
the triangle, classify the
triangle by its angles.
If a point is on the angle
bisector of an angle, then
it is equidistant from the
_________ of the angle.
These lines intersect at
a point called the
circumcenter.
In an obtuse triangle, the
orthocenter is located
____________ the triangle.
The incenter is equidistant
from the _______________
of the triangle.
Is P on the angle bisector?
This segment connects the
vertex of a triangle to the
midpoint of the opposite side.
Given that the altitudes are
concurrent at a vertex of the
triangle, classify the triangle
by its angles.
If a point is on the perpendicular
bisector of a segment, then it is
_________________ from the
endpoints of the segment.
The angle bisectors are
concurrent at this point.
The centroid of an obtuse
triangle is located
___________ the triangle.
The centroid of a triangle is
___________ the incenter of
the triangle.
(Always, sometimes, or never?)
The circumcenter is the center
of the _______________ circle
for any given triangle.
Given that the circumcenter of a
triangle is outside the triangle,
classify the triangle by its
angles.
Game # 2
Now the real fun
begins…
Place the following words and numbers on
your bingo chart in a RANDOM order.
Angle
Bisector
None
Median
Altitude
Perpendicular
Incenter
Orthocenter
Circumcenter
Centroid
(0, 0)
3
5
6
8
13
FREE
SPACE
Bisector
(-3, -2)
2
9
10
12
Identify the segment highlighted
in red:
Identify the coordinates of the circumcenter.

RV = ____SV
Identify the segment highlighted
in red:

RS = ____SV
The angle bisectors meet at point
G. What is the radius of the
inscribed circle of triangle DEF?
Point P is called the _________________.
Identify the segment highlighted
in red:
D is the centroid of triangle ABC
and DF=2. Find CF.
The perpendicular bisectors of
triangle MNP meet at Q. Find QN.
Identify the coordinates of the orthocenter.
Identify the segment highlighted
in red:
If FP = 6, what is FC?
Point P is called the ______________.
D is the centroid of triangle
ABC. Find AF.

XR = ____RU
Identify the segment highlighted
in red:
Point P is called the _____________.
The angle bisectors meet at
point G. Find EH.
Point H is called the ______________.