Chapter 5 Flashcards

(15 cards)

1
Q

If it is the same distance from the objects

A

Equidistant

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2
Q

The length of the perpendicular segment from the point to the lime

A

Distance from a point to a line

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3
Q

When three or more lines intersect at one point

A

Concurrent

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4
Q

The point at which they intersect is the ___________

A

Point if concurrency

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5
Q

The point of concurrency of the perpendicular bisectors of a triangle

A

Circumcenter of a triangle

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6
Q

Since the circumcenter is equidistant from the vertices, you can use the circumcenter as the center of the circle that contains each vertex of the triangle. You can say the circle is _____________ the triangle

A

Circumscribed about

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7
Q

The point of concurrency of the angle bisectors of a triangle. Always the center of the triangle

A

Incenter of the triangle

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8
Q

In the diagram, points X, Y, and Z are equidistant from P, the incenter of angle ABC. P is the center of the circle that is __________ the triangle

A

Inscribed in

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9
Q

A segment whose endpoints are a vertex and the midpoint of the opposite side.

A

Median of a triangle

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10
Q

The point of concurrency of the medians

A

Centroid of the triangle

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11
Q

The perpendicular segment from a vertex of the triangle to the line containing the opposite side.

A

Attitude of a triangle

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12
Q

The line that contain the altitudes of a triangle are concurrent at the _____________

A

Orthocenter of the triangle

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13
Q

A segment connecting the midpoints of two sides of the triangle

A

Midsegment of a triangle

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14
Q

You can conclude that a square must contain a certain number if you can eliminate the other three numbers as possibilities. This type of reasoning is called ________

A

Indirect reasoning

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15
Q

A proof involving indirect reasoning

A

Indirect proof

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