@jigglypuff314 Im starting to figure everything out, but proof is a pain in the butt.

Question

jigglypuff314 · Answer

Hi! (sorry, I was eating dinner before)
what do you need to prove?

anonymous · Answer

Sorry for the two column proof <3

jigglypuff314 · Answer

1. CA = EA  (Given)
2. BA = AD  (Given)
3. angle CAB = angle DAE  (vertical angles are congruent)
4. triangle ABC = triangle ADE  (SAS)

anonymous · Answer

attachment

jigglypuff314 · Answer

I don't like this one... I get it, but it'll take a while...

anonymous · Answer

lol

jigglypuff314 · Answer

they both end up being SAS just saying...

jigglypuff314 · Answer

for the triangle one...
AD = DC   (definition of midpoint)
angle BDC = angle BDA  (Given)
BD = BD  (reflexive property of equailty)
triangles congruent (SAS)

anonymous · Answer

My only problem with two column proof is that idk how much you have to write... :/ Like how many reasons and that stuff.

jigglypuff314 · Answer

supposedly every reason for every thing 0.o
truthfully, I probably skipped a lot of "this is a __, by definition"

anonymous · Answer

Ah oh well.. and btw im getting really good with trapezoid :D So i don't need your help for that ;3 You're honestly the best :D

jigglypuff314 · Answer

given
given
GT = GT  (reflexive property of equality)
triangles are congruent (SSS)
angles are congruent (because triangles are congruent)

I'm getting lazy ;P

anonymous · Answer

oo thats bad xD

anonymous · Answer

Last one.. and can you try the other one i sent you ?

jigglypuff314 · Answer

Given
Given
angle C = angle A (alternate interior angles)
triangles are congruent  (AAS)

anonymous · Answer

Great thanks! Can you figure out the other one you were to lazy to do?

jigglypuff314 · Answer

angle BDC = angle EDC  (Given)
FC = FD   (converse of definition of isosceles triangle?)
angle BFC = angle EFD  (veritcal angles are congruent)
angle BCF = angle EDF  (I don't remember why :P )
         (^ along the lines of same angle minus same angle = same angle)
triangle BFC = triangle EFD  (ASA)
BC = ED   (congruent triangles = congruent sides)
CD = CD  (reflexive property of equality)
angle BCD = angle EDC  (Given)
triangles are congruent  (SAS)

jigglypuff314 · Answer

whops typo first line  ECD not EDC >,<

anonymous · Answer

Thank you so much!

jigglypuff314 · Answer

I really didn't like that one >,<