Equations of MEDIANS, RIGHT BISECTORS, & ALTITUDES
Learn how to write the equation of a median, right bisector, or altitude of a triangle. Median - A line from a vertex of a triangle that goes to the midpoi...

JensenMath
56.6K views • Oct 18, 2021

About this video
Learn how to write the equation of a median, right bisector, or altitude of a triangle.
Median - A line from a vertex of a triangle that goes to the midpoint of the opposite side
Right Bisector - A line that intersects another line at its midpoint and at a 90 degree angle
Altitude - A line from a vertex of a triangle that goes to the opposite side of the triangle and forms a 90 degree angle with the opposite side.
The lines are written in the format y=mx+b. Slope and midpoint formulas are often used in order to determine the information necessary to write the equation of the line.
0:00 - intro, definitions, formulas
2:04 - median 1
6:40 - right bisector 1
10:11 - altitude 1
12:30 - median 2
16:38 - right bisector 2
19:45 - altitude 2
Median - A line from a vertex of a triangle that goes to the midpoint of the opposite side
Right Bisector - A line that intersects another line at its midpoint and at a 90 degree angle
Altitude - A line from a vertex of a triangle that goes to the opposite side of the triangle and forms a 90 degree angle with the opposite side.
The lines are written in the format y=mx+b. Slope and midpoint formulas are often used in order to determine the information necessary to write the equation of the line.
0:00 - intro, definitions, formulas
2:04 - median 1
6:40 - right bisector 1
10:11 - altitude 1
12:30 - median 2
16:38 - right bisector 2
19:45 - altitude 2
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Video Information
Views
56.6K
Likes
675
Duration
21:40
Published
Oct 18, 2021
User Reviews
4.5
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