Which of the following is the assumption of this proof? If two lines intersect, their intersection contains only one point.

The intersection of the lines contains two points.

Their intersection contains only on point

A [blank_start]perpendicular bisector[blank_end] of a segment is the line that is perpendicular to the segment at its midpoint. The [blank_start]Perpendicular bisector theorem[blank_end] says the perpendicular bisector of a segment in a plane is the set of all points of the plane that are equidistant from the endpoints of the segment. Given segment AB and line L in the same plane, if to points of L are each equidistant from A and B, then L is the perpendicular bisector of AB. This describes the [blank_start]Corollary to the perpendicular bisector[blank_end] theorem.

Corollary to the perpendicular bisector

Converse to the perpendicular bisector

Postulate to the perpendicular bisector

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Ogonna Nnodimele 4 questions Updated 21 Oct 2020

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1Which of the following is the assumption of this proof?
If two lines intersect, their intersection contains only one point.
1. ATheir intersection contains only on point
2. BIf two lines intersect
3. CThe intersection of the lines contains two points.
4. DIf 0 lines intersect
2If two points of a line lie in a plane, the line does NOT lie in the same plane.
1. ATrue
2. BFalse
3A [blank_start]perpendicular bisector[blank_end] of a segment is the line that is perpendicular to the segment at its midpoint. The [blank_start]Perpendicular bisector theorem[blank_end] says the perpendicular bisector of a segment in a plane is the set of all points of the plane that are equidistant from the endpoints of the segment. Given segment AB and line L in the same plane, if to points of L are each equidistant from A and B, then L is the perpendicular bisector of AB. This describes the [blank_start]Corollary to the perpendicular bisector[blank_end] theorem.
1. Aperpendicular bisector
2. Bmedian
3. Cmidpoint
4. DAngle addition postulate
5. EPerpendicular bisector theorem
6. FSupplements Theorem
7. GConverse to the perpendicular bisector
8. HPostulate to the perpendicular bisector
9. ICorollary to the perpendicular bisector
4Corollary 6-4.1: No triangle has 2 right angles.
1. ATrue
2. BFalse

Description: 9th grade Math Quiz on Ch. 6 practice quiz, created by Ogonna Nnodimele on 21/10/2020.
Author: Ogonna Nnodimele
Language: English
Views: 0
History: Created on 21 Oct 2020 · updated on 21 Oct 2020
Tags: math9th grade
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