help me!!!!!! http://assets.openstudy.com/updates/attachments/4f9f87b7e4b01d279f25d0f0-kaytree16-1335855060605-introductiontriangles_writingassignment.pdf
2/3 RW = RU ?
you still haven't told me the full answer :(
im really bad at geometry yall sorry
help
which is smaller in the figure .... RW or RU
u want the website so you could see it yourself?
here it is anyways http://assets.openstudy.com/updates/attachments/4f9f87b7e4b01d279f25d0f0-kaytree16-1335855060605-introductiontriangles_writingassignment.pdf
rw is the smallest tho
if RW is smaller ..... then RU can't be two-thirds of RW ..... because that would make RU smaller
ok....and
#2 help please?
in fact since W is the centroid (point where all the medians meet): \[RW= \frac23RU\]
the same relation ship between QW and QT
the centroid divides a median in the ratio : 2:1
\[QW = \frac23 QT\] \[\implies QT = \frac32QW\]
ok :)
\[QT= \frac32 \times27\\={81\over2}\\=40.5\]
perfect i think on #2 Jordan is right.....wat do u think?
Well i can see RT cuts QS in half... so RT bisects QS. But how do we know that RT is also PERPENDICULAR to QS ???
well you can see that there r them tick marks on both side from the line dividing the triangle....right
|dw:1415656128501:dw|
they most equal the same...right?
right QT = TS but we also need to show they are perpendicular .... (only then we have a \(perpendicular\) bisector)
mmmm true....
look im sorry i skyped 9th grade and im like totaly lost on 10th grade -.-
do we have enough info to show: \(RT \perp QS\)
not really
so robert is right
one easy way we could have known that is if they had marked it |dw:1415656498003:dw| but they din't
yea
We could also have know that R is on the Perpendicular Bisector if they had marked RQ=RS. (because any point on Perpendicular Bisector must be equidistant to the endpoints)|dw:1415656693097:dw| ...but we don't have that either
right therefore robert was right....alright now was up with #3? i think its wrong 100%
basically any info that could prove \(\triangle RQT \cong \triangle RST\) would have made RT the perpendicular bisector
thankx so #3
so, you need 2 ways to prove that angles are wrong...
can you think of one
if you add all the sides , they equal to 268 degrees instead of 180 degress
what does the sum of all the angles of a triangle have to be ?
not sides, angles. but you are correct that's one reason.
before we do the second reason we should look at #4.
ok
what did you say for number 4
your the boss....for #4...
they all equal 180 there fore it most be an obtuse triangle
who's correct Joey, or Robin?
joey
(you are right), but what about Robin's point: there is only one obtuse angle in the triangle.... BUT there are still 2 acute angles
ok thats true but ....
what would happen if we tried to make a triangle with 2 obtuse angles
the first obtuse angle is more 90 degrees, the 2nd obtuse angle is more than 90 degrees....
so the sum of the two obtuse angles would have to be MORE than 180. correct?
but that is not allowed
ok ok so ...
you can try drawing 2 obtuse angles |dw:1415657971606:dw| and you'll see the sides can never meet to form a triangle
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