Points of Concurrency Quiz

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22 Terms

1
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perpendicular bisector

A line, segment, or ray that is perpendicular to a side of the triangle at its midpoint is called the

<p>A line, segment, or ray that is perpendicular to a side of the triangle at its midpoint is called the</p>
2
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angle bisector

A ray that divides an angle into two congruent angles is called the

<p>A ray that divides an angle into two congruent angles is called the</p>
3
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median

The segment that connects a vertex of the triangle to the midpoint of the opposite side of the triangle is called the

<p>The segment that connects a vertex of the triangle to the midpoint of the opposite side of the triangle is called the</p>
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midsegment

A segment connecting the midpoints of two sides of a triangle is called the

<p>A segment connecting the midpoints of two sides of a triangle is called the</p>
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altitude

A perpendicular segment that connects a vertex of the triangle to the line containing the opposite side is called the

<p>A perpendicular segment that connects a vertex of the triangle to the line containing the opposite side is called the</p>
6
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incenter

In a triangle, the point of concurrency of the angle bisectors is called the

<p>In a triangle, the point of concurrency of the angle bisectors is called the</p>
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circumcenter

In a triangle, the point of concurrency of the perpendicular bisectors is called the

<p>In a triangle, the point of concurrency of the perpendicular bisectors is called the</p>
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centroid

In a triangle, the point of concurrency of the medians is called the

<p>In a triangle, the point of concurrency of the medians is called the</p>
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midsegment

In a triangle, 4 equal area triangles are formed

<p>In a triangle, 4 equal area triangles are formed</p>
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orthocenter

In a triangle, the point of concurrency of the altitudes is called the

<p>In a triangle, the point of concurrency of the altitudes is called the</p>
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incircle

created by bisecting each angle of the triangle

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circumcenter

created by generating a perpendicular line at each midpoint of each side

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centroid

created by connecting each midpoint to its opposite vertex

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midsegment

created by connecting the midpoint of each side

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orthocenter

created by generating a perpendicular line to a side that goes through its opposite vertex

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incenter

-equidistant from the sides
-generates an inscribed circle
-always inside triangle

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circumcenter

-equidistant from vertices
-generates a circumcircle
-inside (acute), on (right), and outside (obtuse) triangle

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centroid

-creates 6 triangles of equal area
-identifies center of gravity
-always inside triangle

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midsegment

-generates 4 congruent triangles
-each midsegment is parallel to its corresponding sides

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orthocenter

-inside (acute), on (right), and outside (obtuse) triangle

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circumcircle

The circle that passes through the vertices of the triangle is called the

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inscribed circle

The circle that touches each side of the triangle at one point is called the