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Mathematics 11 Online
OpenStudy (anonymous):

Write a coordinate proof of the following theorem. If a quadrilateral is a kite, then its diagonals are perpendicular.

OpenStudy (anonymous):

Please help... im stuck! @abram134 @Angel_Bear19 @amysparkly12 @blurbendy @blurbendy @Bpgrace @Bush993 @Coolsector @Catlover5925 @CausticSyndicalist @Crissy15

OpenStudy (anonymous):

@Directrix

Directrix (directrix):

Compute the slopes of the diagonals WY and ZX. Slopes of perpendicular lines have a product of -1. So, see if the slopes you get multiply to -1. If so, the diagonals are perpendicular.

OpenStudy (anonymous):

Alright.. Got that

OpenStudy (anonymous):

Uhh.. is that it?

OpenStudy (catlover5925):

good job @Directrix

OpenStudy (anonymous):

Still lost @Directrix

OpenStudy (anonymous):

Im supposed to write a proof... fyi

OpenStudy (here_to_help15):

Is this a essay question or work pad?

OpenStudy (anonymous):

workpad

OpenStudy (catlover5925):

im not sure sorry

OpenStudy (here_to_help15):

hmmm

OpenStudy (anonymous):

@Directrix

OpenStudy (anonymous):

@DarkBlueChocobo @demonchild99 @DiamondBear3299 @eliassaab @emma.monsterr @eliasperez191

OpenStudy (eliasperez191):

umm i might know

OpenStudy (anonymous):

:)

OpenStudy (here_to_help15):

da smiley face tho lol

OpenStudy (eliasperez191):

the vertices are: A(x , 0), B (0 , y), C (-x , 0) , D (0 , -y) AB = BC = CD = AD = √(x^2 + y^2) diagonals AC on x-axis and BD on y-axis intersecting at origin must be perpendicular.

OpenStudy (anonymous):

So would that be the proof?

OpenStudy (here_to_help15):

Yes

OpenStudy (eliasperez191):

yea

OpenStudy (anonymous):

Okay, on my side it's showing a lot of questions marks so idk if there is something missing

OpenStudy (here_to_help15):

lol its because he must have put like um those syymbol things

OpenStudy (eliasperez191):

yea

OpenStudy (stuck-help):

did you get this

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