https://padlet.com/csbo1/parallel Watch the video for the construction on your worksheet. Try to do the construction on the worksheet and move on to the next video and problem. Ask people at your table for help. Then quietly raise your hand if you still need help. en-us 2016-10-24 18:45:23 UTC 2026-02-27 10:34:08 UTC hello@padlet.com https://padlet-assets.s3.amazonaws.com/icons/Simplehouse.png csbo1 https://padlet.com/csbo1/parallel/wish/132825476 Definition - The perpendicular bisector is a line that divides a line segment into two equal parts. It also makes a right angle with the line segment. Each point on the perpendicular bisector is the same distance from each of the endpoints of the original line segment.

Problems 1-3

http://www.mathopenref.com/constbisectline.html]]> 2016-10-24 18:52:27 UTC https://padlet.com/csbo1/parallel/wish/132825476 csbo1 https://padlet.com/csbo1/parallel/wish/132826328 Problems 4-6

http://www.mathopenref.com/constperplinepoint.html]]> 2016-10-24 18:54:54 UTC https://padlet.com/csbo1/parallel/wish/132826328 csbo1 https://padlet.com/csbo1/parallel/wish/132826697
Problems 7-9

http://www.mathopenref.com/constperpextpoint.html]]> 2016-10-24 18:56:09 UTC https://padlet.com/csbo1/parallel/wish/132826697 csbo1 https://padlet.com/csbo1/parallel/wish/132827121
Problems 10-11
http://www.mathopenref.com/constparallel.html]]> 2016-10-24 18:57:34 UTC https://padlet.com/csbo1/parallel/wish/132827121 csbo1 https://padlet.com/csbo1/parallel/wish/132828116 http://www.mathopenref.com/constcopyangle.html]]> 2016-10-24 19:00:50 UTC https://padlet.com/csbo1/parallel/wish/132828116 csbo1 https://padlet.com/csbo1/parallel/wish/132828156 http://www.mathopenref.com/constcopysegment.html]]> 2016-10-24 19:00:58 UTC https://padlet.com/csbo1/parallel/wish/132828156 csbo1 https://padlet.com/csbo1/parallel/wish/132828578 Problem 12

http://www.mathopenref.com/constequilateral.html]]> 2016-10-24 19:02:28 UTC https://padlet.com/csbo1/parallel/wish/132828578 csbo1 https://padlet.com/csbo1/parallel/wish/132828833 Problem 14 - 16
Use given angle and the line from problem 13

http://www.mathopenref.com/constangle60.html]]> 2016-10-24 19:03:14 UTC https://padlet.com/csbo1/parallel/wish/132828833 csbo1 https://padlet.com/csbo1/parallel/wish/132829280
Definition: One of several centers the triangle can have, the circumcenter is the point where the perpendicular bisectors of a triangle intersect. The circumcenter is also the center of the triangle's circumcircle - the circle that passes through all three of the triangle's vertices.

http://jwilson.coe.uga.edu/emat6680fa05/evans/assignment%204/assignment%204.htm]]> 2016-10-24 19:04:38 UTC https://padlet.com/csbo1/parallel/wish/132829280 csbo1 https://padlet.com/csbo1/parallel/wish/132830295 Definition: The point where the three medians of the triangle intersect.

The 'center of gravity' of the triangle

One of a triangle's points of concurrency.

http://www.mathopenref.com/constcentroid.html]]> 2016-10-24 19:07:51 UTC https://padlet.com/csbo1/parallel/wish/132830295 csbo1 https://padlet.com/csbo1/parallel/wish/132830671 Definition: In geometry, an altitude of a triangle is a line segment through a vertex and perpendicular to (i.e. forming a right angle with) a line containing the base (the opposite side of the triangle). This line containing the opposite side is called the extended base of the altitude.

http://www.mathopenref.com/constaltitude.html]]> 2016-10-24 19:09:02 UTC https://padlet.com/csbo1/parallel/wish/132830671 csbo1 https://padlet.com/csbo1/parallel/wish/132831053 Definition: The orthocenter is the point where all three altitudes of the triangle intersect. An altitude is a line which passes through a vertex of the triangle and is perpendicular to the opposite side. There are therefore three altitudes in a triangle.

http://www.mathopenref.com/constorthocenter.html]]> 2016-10-24 19:10:16 UTC https://padlet.com/csbo1/parallel/wish/132831053 csbo1 https://padlet.com/csbo1/parallel/wish/132858326 Definition:
In geometry, a median of a triangle is a line segment joining a vertex to the midpoint of the opposing side. Every triangle has exactly three medians, one from each vertex, and they all intersect each other at the triangle's centroid.

http://www.mathopenref.com/constmedian.html]]> 2016-10-24 21:12:41 UTC https://padlet.com/csbo1/parallel/wish/132858326 csbo1 https://padlet.com/csbo1/parallel/wish/132858796 2016-10-24 21:15:40 UTC https://padlet.com/csbo1/parallel/wish/132858796 csbo1 https://padlet.com/csbo1/parallel/wish/132858895 2016-10-24 21:16:18 UTC https://padlet.com/csbo1/parallel/wish/132858895 csbo1 https://padlet.com/csbo1/parallel/wish/132858969 2016-10-24 21:16:51 UTC https://padlet.com/csbo1/parallel/wish/132858969 csbo1 https://padlet.com/csbo1/parallel/wish/132859127 2016-10-24 21:18:10 UTC https://padlet.com/csbo1/parallel/wish/132859127 csbo1 https://padlet.com/csbo1/parallel/wish/132859324 2016-10-24 21:19:45 UTC https://padlet.com/csbo1/parallel/wish/132859324 csbo1 https://padlet.com/csbo1/parallel/wish/132859725 Definition: In geometry, the angle bisector theorem is concerned with the relative lengths of the two segments that a triangle's side is divided into by a line that bisects the opposite angle. It equates their relative lengths to the relative lengths of the other two sides of the triangle.

http://www.mathopenref.com/constbisectangle.html]]> 2016-10-24 21:22:30 UTC https://padlet.com/csbo1/parallel/wish/132859725