Intro to Perpendicular Bisector

This is a perpendicular bisector.[br]- Drag point D up and down the line and look for any patterns/consistencies in the geometric figure
Question 1
What do you about DA and BD?
Question 2
What do you notice about AC & CB?[br]Why is that true?
Question 3
Move [b]point D[/b] up and down the perpendicular bisector.[br][br]Are segment DA and BD still congruent regardless of the location of [b]point D [/b]on the perpendicular bisector?[br]Are segment AC & DB still congruent?
Question 4
What type of triangle is [b]triangle ADB[/b]? (hint: look at its sides)
Question 5
Can we make any conclusions/statements about [b]angle A [/b]& [b]angle B[/b]?[br][br]If yes, what conclusion/statement can we make?[br][br]If no, then why not?
Question 6
Complete the statement:[br][u]Theorem 6.1: Perpendicular Bisector Theorem[/u][br]If a point is on the perpendicular bisector of a segment, then it is _________________ from the endpoints of the segment.
Question 7
Complete the statement:[br][u]Theorem 6.2: Converse of the Perpendicular Bisector Theorem[br][/u]If a point is equidistant from the endpoints of a segment, then it is on the ______________________ _____________________ of the segment.
Question 8
Find the length of RT[br][img]data:image/png;base64,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[/img]
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Information: Intro to Perpendicular Bisector