The intersection of to lines is a ...

 

point



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angle
A figure formed by two rays with a common endpoint.
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collinear
Points lying on the same line.
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coplanar
Points lying on the same plane.
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intersect
Two or more points in common.
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line
An undefined term in geometry, understood to be perfectly straight, has no thickness, contain and infinite amount of points, and extend infinitely in both directions.s.
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plane

An undefined term in geometry, which is understood to be a flat surface that extends infinitely in all directions.

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point
An undefined term in geometry, that can be thought of as a dot that represents a location in space that has no size.
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postulate
A statement that is accepted as true without proof.
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ray

A part of a line that starts at a point and extends infinitely in one direction.

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segment
A part of a line that begins at one point and ends that another.
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vertex of an angle
The point in common of the two rays that form an angle.
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The intersection of two planes is a ...

line.

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Through any two points there is one and only ...

line

.

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Through any three noncollinear points there is one and only one...

plane.

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If there are two points in a plane, then the line containing them is in the ...

plane.

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congruent

The relationship between figures having the same size and shape.

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length

The distance from one endpoint to another.

abs val ( a - b ) or

abs val ( b - a )

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Segment Congruence Postulate

If two segments have the same length as measured by a fair ruler, then the segments are congruent. Also, if two segments are congruent, then they have the same length as measured by a fair ruler.

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Segment Addition Postulate (line including points PQR)

If point Q is between points P and R on a line, then PQ + QR = PR



.

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acute angle

An angle whose measure is less than 90 degrees.

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complementary angles

Two angles whose measure has a sum of 90 degrees.

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linear pair of angles

These angles are created when two lines intersect. The measure of the line is 180 degrees, so the angles must also sum 180 degrees.

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obtuse angle

An angle whose measure is greater than 90 degrees.

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right angle

An angle whose measure is 90 degrees.

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supplementary angles

Two angles whose sum has a measure of 180 degrees.

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Angle Addition Postulate

Angle Addition Postulate states that if a point S lies in the interior of ∠PQR, then ∠PQS + ∠SQR = ∠PQR.

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Angle Congruence Postulate

If angles have the same measure, then they are congruent. If two angles are congruent, then they have the same measure.

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Linear Pair Property

If two angles form a linear pair, then they are supplementary.

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angle bisector

A ray that divides an angle into two congruent angles.

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center of rotation

The point at which an image rotates around.

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circumcenter

The center of a circumscribed circle; the point which the three perpendicular bisectors of the sides of a triangle intersect.

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circumscribed circle

A circule that is drawn around the outside a triagle and contains all three vertices.

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concurrent

Literally, "running together"; of three or more lines, intersecting at a single point.

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conjecture
A statement that is believed to be true.
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endpoint

A point at an end of a segment or the starting point of a ray.

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incenter

The center of an inscribed circle; the point where the three angle bisectors of a triangle intersect.

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inscribed circle

Is a circle inside a triangle that touches each side of the triangle at one point.

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midpoint of a segment

The point that divides a segment into two congruent segments.

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parallel lines

Coplanar lines that never intersect.

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perpendicular bisector

A line that is perpendicular to a segment at its midpoint.

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perpendicular lines

Lines that intersect to form right angles.

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preimage
A shape that undergoes a motion or a transformation.
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reflection

A transformation that creates a mirror image.

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rotation

A transformation where the image is rotated around a single point.

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translation

A transformation in which every point on the image moves/slides the same direction.

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rigid transformation
A transformation that does not change the shape or size of a figure.