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Why is there not enough information to solve for the value of x?

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Why is there not enough information to solve for the value of x?

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What information could have been given that would show that line BD is the perpendicular bisector of segment AC?

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What information could have been given that would show that line BD is the perpendicular bisector of segment AC?

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Why is there not enough information to solve for the value of x?

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Why is there not enough information to solve for the value of x?

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What information could have been given that would show that ray BD is the bisector of angle ABC?

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What information could have been given that would show that ray BD is the bisector of angle ABC?

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Because there is nothing to put equal to x so there is no way of finding out x

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Point B lies on line BD, but there is no way to determine that this line is the perpendicular bisector, therefore you cannot find the value of x.

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you have no proof that AB is congruent to any line for reference

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There is not enough information to solve for x because all we know is that BD is bisector to AC not if it is a perpendicular bisector.

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There is not enough information because it is only perpendicular and not a perpendicular bisector.

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There is not enough information to solve for X because there is no point equidistant to the main point.

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We don't know if Point B is Equidistant from A & C. Also, there's not enough info.

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We Do not know if b is equidistant from A and C

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Because we don,t know if B is equidistant from A or C. We have no angles as well

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Because we don,t know if B is equidistant from A or C. We have no angles as well

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It cannot be determined that B is equidistant from A and C.

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It is unknown if segment AB is congruent to any other segment.

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There is nothing equidistant to the points

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It doesn't give us an angle length and the sides are not equal

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There is no way to prove that segment AB and segment BC are congruent

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Because we don't know if the 2 segments are equidistant and the lengths of the segments to solve for X

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That B Is equidistant from A and C

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This is because point B only lies on Segment AC, makes them congruent but there  is no right angles. We don't know if Point B is equdistant from AC

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Point B is equidistant from points A and C.

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We have no way of solving x because we cannot decide whether or not AB=CB, which means we don't know if points A and C are equidistant from point B.

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There is no way to determine if line BD is the perpendicular bisector of AC

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There are no right angles present in the diagram to determine whether segment AD is congruent to segment CD, therefore you cannot find the value of X.

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Point B is equidistant from A to C

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B is equidistant from A and C.

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Their is on way to know for sure to solve for X because we dont know if BD is a perpendicular bisector

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A right angle could have been given

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Angle types and angle lengths

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A Right Angle/B being Equidistant from A & C.

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We would need right angles to figure this out.

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There is not enough information because there are no right angles marked on the diagram to say that D is equidistant to A and C

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Segments AD and CD are congruent to eachother.
OR
Angles BAD and BCD are right angles.

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There could be infinitely many points on the line to prove that it is a perpendicular bisector.

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angle BAD/BDC are right angles

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if angle BDC and angle BDA are right angles it would be able to prove that BD is the perp bisector of AC

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There are no right angles

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Point B can be equidistant to A and C.

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Right angle marks.

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There is no right angles so you cant prove it is a angle bisector

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If line AB had been marked congruent to line BC, we would have been able to say that x=7.

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BD would have to be a perpendicular bisector and show the right angles.

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Angle A and Angle C are right angles.

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If B were equidistant to A and C

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Not Right Angles and not enough info.

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Right angles could be given

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That angle DAB and angle BCD are right angles

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no right angles

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BD is perpendicular making right angles

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Right Angles and B being Equidistant from A & C.

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There is not enough information because the lines measured to the ray are not congruent to one another.

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It is unknown if segment AD is congruent to any other segment.

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There isn't a right angle symbol.

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There are not right angles which means that there is no proof that point D is equidistant from A and C.

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Right angle marks, and B has to be equidistant

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Right angles would be given, and also no congruent statement is given

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Right Angles aren't given.

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There are no right angels so you cant tell if it is congruent to find the value of X

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D is equidistant to A+C

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Because segments AD ray BA have to form a right angle and so does DC and BC

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This is because Point B is equidistant from AC.

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There is no right angles making so we cant be 100& positive.

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Segment AD and segment CD are marked congruent.

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There could've been a right angle symbol.

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There are no right angles

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No right angles. So we cant figure out if its 100%

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Information given to show BD is the bisector of angle ABC is angle B has 2 congruent

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Right angles for DAB and DCB would prove it.

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We have no way of deciding whether or not D is equidistant from points A and C.

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AD and CD are congruent pl

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This is because we don't know whether or not Point D is equidistant from AC. Also, there is no right angles.

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There is not enough information because there are no right angle marks

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If the angles are congruent and if sides are congruent.

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If angle BAD and angle BCD are right angles

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A and C would be equidistant from D or there would be right angles

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Lines AD and CD could be marked congruent, and then we would know that DC=5.

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Angle DAB and Angle BCD are right angles

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There is on congruent sides or right angles

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There is not enough information because it does not show the perpendicular bisector.

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There is not enough information because it does not show the perpendicular bisector.

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Right angles would be given to pro