Question Info

This question is public and is used in 1 group and 3 tests or worksheets.

Type: Multiple-Choice
Category: Points, Lines, and Planes
Level: Grade 10
Standards: HSG-CO.C.9
Author: nsharp1
Created: 2 years ago

View all questions by nsharp1.

Points, Lines, and Planes Question

View this question.

Add this question to a group or test by clicking the appropriate button below.

Note: This question is included in a group. The contents of the question may require the group's common instructions or reference text to be meaningful. If so, you may want to add the entire group of questions to your test. To do this, click on the group instructions in the blue box below. If you choose to add only this question, common instructions or reference text will not be added to your test.

Grade 10 Points, Lines, and Planes CCSS: HSG-CO.C.9

What still needs to be done in order to complete the proof?
  1. Consider other points on [math]l[/math], showing the same thing holds true for these other points.
  2. Redraw the diagram, showing that the results are still true if [math]l[/math] is horizontal and [math]bar{AC}[/math] is vertical.
  3. State that, if the point on [math]l[/math] lies on [math]bar{AC}[/math], that it is equidistant from points [math]A[/math] and [math]B[/math], due to [math]l[/math] bisecting [math]bar{AC}[/math] (from given information).
  4. Nothing, it is complete.
You need to have at least 5 reputation to vote a question down. Learn How To Earn Badges.