Geometry help please! I'm stuck!
This seems almost trivial - the triangles are evidently congruent - they have the same 3 angles and 1 common side. You may use the sine rule to 'prove' this - but it seems a 'circular' argument.
(You know that the right angle and the marked angle are the same in both triangles - so the 3rd angle must also be the same)
that's why i'm having trouble. I know my teacher wants me to write out an entire proof but i have no clue where to start
Given:
it doesn't state a given.
You can use an angle theorem Start off with stating the givens
okay so is the first one <DAB is congruent to <CBA by given?
Kinda. When I was in school we always put the central angle's letter in the middle. I'd write \[\large DBA \cong CAB\]
okay. so is the first one that the right angles are equal? by given
Yes. That's what the statement \[\large DBA \cong CAB\] meant. The two right angles are congruent
okay. and then would it be the other angles, DAB and CBA by given, or by the theorem link you sent?
Yeah, the second one. that's all you need for the alternative interior angles. As long as you can prove the angles are equal the lines will never touch.
so step 2 is the lines are aparellel because of whatever the name of the theorem is
okay, how do i find out the name of the theorem?
Do you have a textbook? it might be in there. I think it's just called Alternate Interior Angles
okay, i will look. thank you!
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