How can I prove these two triangles similar using a similarity postulate?
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OpenStudy (quickstudent):
OpenStudy (quickstudent):
@TheSmartOne
OpenStudy (quickstudent):
@TheSmartOne ?
TheSmartOne (thesmartone):
since we have two pairs of parallel sides, we know that the angles must be conguent
and if the angles are congruent, then the sides opposite them can be in a ratio
TheSmartOne (thesmartone):
AB || DF
AC || FE
that's how you show that their parallel mhmm
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OpenStudy (diamondanon2):
because the sides are shown to be equal
OpenStudy (quickstudent):
Okay, but if the sides are parallel, wouldn't it only show that the included angle is congruent, or does it show more than that?
OpenStudy (quickstudent):
@TheSmartOne
TheSmartOne (thesmartone):
since AB and DF are parallel that means angle ABD and angle FDC are congruent
likewise AC abd FE are conguent, that means angle FED and ACD are congruent
OpenStudy (quickstudent):
Oh I think I get it now, so this would prove similar through AA similarity postulate, right?
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