Given the rectangle below, which statement is not correct?
Segment Segment AD is congruent to segment Segment BC Segment Segment AB is parallel to segment Segment DC Segment Segment AC bisects segment Segment BD Segment Segment AC is perpendicular to segment Segment BD
I think its D because all of the others are true.
4th one i think as AC is not perpendicular to BD as for that it has to bisect at an angle of 90 degree
was that helpful?
\[\sqrt{3} \sin \theta - \cos \theta = 0 and 0<\theta<90\]
plz can any1 help me
@amistre64 @satellite73 do you agree?
@Nimwhitted itss d for sure
i never agree with satellite ... just makes for boring conversation :)
D..
not correct ?? hahaha..totally D !
since we cant be sure that this is a sqaure .. D is not certain
@shabuddinshaik : give me the appendix to answer that question :)
its D everthing else is true
Hm, so now what..... gahhh
I think that it can not be D because perpendicular lines have right angle(s).
so now you either go over your material; or you click D and move on ....
D is only possible of this recatngle was a square .... without any lengths to assess, we cannot be certain that it IS a square
Sorry you are right. I didn't read the directions carefully.
My bad.
So now im stuck. awesome.
It is D.
do we need to bring someone else in here to do the thinking?
I just need help in general.
lol..
from the way this post has gone .... id say its way past general help. You might want to seek professional help :)
Well lets start out small, can we just get someone to help with this problem?
this problem? no.
everyone has said its D ... and you have no idea what to do
how bad do you need this answer right?? lol
Okay. To make things easier, you just have to see if D is right. So to do so, I will define you what is a perpendicular line. Then you can see for yourself on what choice you would choice on. A perpendicular line connect to one vertex and then it makes at least one right angle
|dw:1374853164197:dw| perpendicular
That is an illustrated image for a perpendicular line. Do you now understand the question? @Nimwhitted
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