I forgot... perpendicular bisector? what would be the name of the line that bisects through it?
It would help if you posted a specific problem. I am not sure what the question is.
k hold on
Jordan says that from the information supplied in the diagram, she can conclude that R is on the perpendicular bisector of QS. Robert disagrees. Is either of them correct? Explain your reasoning.|dw:1422384824683:dw|
Are any right angles shown on the diagram? Do you know that RQ = RS? By that, I mean is it given?
i know that they are congruent
If a point is equidistant from the endpoints of a segment then it lies on the perpendicular bisector of the segment. I don't see that happening with point R because we do not know that segments RQ and RS are of the same length. @Tereza_B1
ya :( my geometry teacher is confusing thanks for trying
My welcome sign was deleted upon requast as it was pointed out it was to laggy.
which reminds me... i need to make a text version just incase im ever asked that again :P
>>i know that they are congruent How do you know that? Which postulate or theorem? @Tereza_B1
can you help me with the problem above?
Based on what you posted in the thread, the triangles are NOT known to be congruent. @Tereza_B1 And, that is not related to your teacher.
whoa my computer glitching ahh
i know they are congruent due to the tick of the line and if they are congruent than they must be the same hence forth the bisector must be splitting them to 60 degrees but im just trying to figure ot the line that splits them it should be RT not just R itself
the problem is with the picture
@Directrix
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