WILL MEDAL AND FAN!!!!!!!!!!!!!! LAST QUESTION OF MY HW!!!!!!!! Prove that a line that divides two sides of a triangle proportionally is parallel to the third side. Be sure to create and name the appropriate geometric figures.
xD this is hard.
Is this a part of your exams?
. . . Why did you tell me to come here @Joel_the_boss
Oops, I thought you were @Joel_the_boss @King.Void.
I dont know how to start this problem
I'm sorry but we cannot help on anything that goes on a Grade.
This is not for a grade. But I would like help understanding the question and learning how to find the answer.
Does this question belong to a test ? @livelovechloeee
No. I have typed it from a study guide take home practice packet.
|dw:1421937564989:dw| something like this?
what grade is this?
Im in 10th grade, this is geometry.
xD i have not did geometry yet sorry.
See if my drawing helps you, keep trying, and see what exactly the question is asking.
I understand that a line is dividing the triangle in two. but what is the third side the question is referring to?
is this correct?
Given: In triangle ABC, D and E are two points, so respectively AD/DB = AE/EC. Prove: DE is parallel to BC. In triangle ABC, given, AD/DB = AE/EC. Let us assume that in triangle ABC, the point F is an intersect on the side AC. So we can see that AD/DB = AF/FC. Simplify, AE/EC = AF/FC Add 1 on both sides, (AE/EC) + 1 = (AF/FC) + 1 (AE+EC)/EC = (AF+FC)/FC AC/EC = AC/FC EC = FC From the work above, we can say that the points E and F coincide on AC, and DF coincides with DE. Since DF is parallel to BC, DE is also parallel BC.
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