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ILovePuppiesLol (ilovepuppieslol):
@sooobored
ILovePuppiesLol (ilovepuppieslol):
just need to complete the proof
OpenStudy (sooobored):
your first statement is always the information that they give you "angle 2 and angle 5 are supplementary" the reasoning of this is always "given"
ILovePuppiesLol (ilovepuppieslol):
yea
OpenStudy (sooobored):
the last statement will always be what you are trying to prove
"prove l and m are parallel"
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OpenStudy (sooobored):
angle 2 is equal to angle 3, any guesses on the reasoning?
ILovePuppiesLol (ilovepuppieslol):
vertical angles
OpenStudy (sooobored):
yup, how about 3 and 5 are supplementary?
ILovePuppiesLol (ilovepuppieslol):
same side interior angles???
ILovePuppiesLol (ilovepuppieslol):
idk how to word it
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OpenStudy (sooobored):
i believe the term is interior consecutive angles
ILovePuppiesLol (ilovepuppieslol):
whta is the reason for the 4th one
OpenStudy (sooobored):
actually, i think reason 3 would be the substitution or transistive property
you would use the consecutive interior angle theorem in order to prove that the lines are parallel
OpenStudy (sooobored):
since you know 2 and 5 are supplementary, and 2 is equal to 3, hence 3 and 5 must be supplementary
ILovePuppiesLol (ilovepuppieslol):
what
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OpenStudy (sooobored):
and we cant assume 3 and 5 are supplementary because we dont "know" we have parallel lines cut by a transversal
ILovePuppiesLol (ilovepuppieslol):
yeah i changed it
ILovePuppiesLol (ilovepuppieslol):
Consecutive Interior Angles Theorem
ILovePuppiesLol (ilovepuppieslol):
idk
OpenStudy (sooobored):
that would be the last reason for proving parallel lines
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