CHECK PLEASE
check :D
I think its A or D (your answer)
you have to look at the angles, it looks like the opposite side same corner angles al match. Then you have to look at the explanations like the ______ property of ______
@DanJS what do you think?
It is missing something.. one sec
you should say the diagonal AC = AC from reflexive property, before stating congruent triangles by angle side angle
They said congruent because of ASA, but never defined AC as part of both triangles as the side
|dw:1476466074328:dw|
Trying to prove oposite sides are equal... they draw diagonal and equate angles 1 to 1 and 2 to 2 Also need to state AC=AC --reflexive then you can call the two triangles congruent by ASA
you see ?
@DanJS YES and no. So what I'm seeing is that its not D
@DanJS
The thing starts with a parallelogram, and you need to show the opposite sides are equal... 1)States Sides are parallel - property of parallelogram 2)both pairs of diagonal angles are equal - alternate interior angles 2a) 3) The two triangles are congruent... - angle-side-angle
is it A? because the angle is interior?
they jumped to the step 3, and never said what sides are congruent first in the triangle, need step 2a) AC = AC reflexive property
I honestly just want a straight forward answer because I am sorta lost
|dw:1476467066203:dw|
need to state AC=AC before you can say the triangles are congruent from angle-side-angle
So they are congruent by the reflexive property
So its C?
@DanJS
yeah C.
THANK YOU1 IM SO SORRY FOR THE TROUBLE DAN <3
no trouble, just trying to explain it so you can see where the answer comes from....
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