Perpendicular Bisectors
Read this topicExplanations 4
- Let's talk about lines. Let us say we are given a line segment ABABAB. We can draw it like this: Alright. So if we wanted to find some line that is perpendicular to the segment …
By Ahaan Rungta, Moor Xu
- Perpendicular bisector which comes from a point and is both perpendicular and bisector of line perpendicular means it makes an angle of 90 degrees and bisector means it divides …
By shreyas p, Alex Federspiel
- A perpendicular bisector of a line segment is a line dividing the line segment into two equal parts ( bisects it) and at the same time makes an angle of 90 degrees with it. It i…
By Jasvinder Singh
- Example: Perpendicular Bisectors \\ A perpendicular bisector of a line segment lll is a line that divides lll into two equal parts, and it is also perpendicular to lll. In fact,…
By Christine, Victor Wang
Problems 10
- It turns out there are now only two precise spots it can be! Both possible spots are a certain distance away from the point halfway between A and B, along a direction perpendicu…
- Which of the following segments in the figure above is a perpendicular bisector?
- Suppose that in the figure above, CDCDCD is a perpendicular bisector of ABABAB that passes through PPP. Which of the following must be true? Mark all that apply.
- What is the relationship between AB‾\overline{AB}AB and CD‾\overline{CD}CD?
- △ABC\triangle ABC△ABC is an isosceles triangle where AB‾=BC‾\overline {AB} = \overline {BC}AB=BC. BD‾\overline {BD}BD is perpendicular to AC‾\overline{AC}AC. What is BD‾\overlin…
- Connecting which two points will create a perpendicular bisector of BC‾\overline {BC}BC?
- Connecting which two points will create a perpendicular bisector of AB‾\overline {AB}AB?
- Are the altitudes of the triangle above also perpendicular bisectors of the 3 sides? \\ Note: the triangles have sides of 3 different lengths.
- Recall the definition of altitudes in a triangle. Are (some or all) altitudes of a triangle also perpendicular bisectors of the 3 sides?
- Above you have the circle above with point OOO as its center. \\ Which of the following are valid ways to construct a perpendicular bisector of AB‾\overline{AB}AB?