Geometry Help Plz
@jhonyy9
I think it's none, but not sure
you need to prove that these lines are parallele - sure !!! - what geometric figure you see on this image ?
vertical
geometric figure --- like square,rectangle,triangle,rhombus,...trapezoid,... what you see there ?
Rectangle lol
maybe possibile rectangle - but rectangle has 4 right angles - and this figure not has noone right angle - so than ???
its none
this is parallelogram - have you heard about it ?
yes
what are the properties of a parallelogram ? how are they opposite sides ?
The opposite sides are of equal length.
yes and ... ???
this property contain the name of the figure
its a four sided plane
PARALLELogram
how are the opposite sides ?
Gotcha then is AB parallel to DC
yes but you need prove this
i will help you step by step so like a first step have you heard about the theorem of alternate interior exterior angles ?
Yes... If two parallel lines are cut by a transversal, then the alternate interior angles are equal. If two parallel lines are cut by a transversal, then the alternate exterior angles are equal
perfect - congrats
so using these theorems look pls. on this attached image given that angle m<8 = m<4 => what result from this ?
They are alternate interior angles which makes them equal
yes right so what result from this ? what angles are equal - congruent there again - conform to these theorems ?
AB & DC
this is right but you need now get the congruent angles --- bc. from these congruenties will result these sides are congruent too and parallele
AD & BC?
i ve said pls. using these above wrote theorems try get the congruent angles
AD and BC are sides
pls look on this image what angles are there again alternate interior angles ?
AB & BC
sorry these are sides
*AB & DC
@Mercury pls
Sorry, I'm not understanding. Thank you for your help tho...I know you're trying to help me understand, but my question didn't need to be proved so is AB being parallel to DC the correct answer?
Join our real-time social learning platform and learn together with your friends!