Ask a New Question

Asked by Nuwaya

If two medians of a triangle are equal, prove that the triangle formed by a segment of each median and the third side is an isosceles triangle.
13 years ago

Answers

Answered by Steve
Let the triangle be ABC, and where the medians AD and BE intersect be M.

The three medians intersect at the centroid, and divide each other in the ratio 1:2

That means that AM = BM and the triangle ABM is isosceles.
13 years ago
Answered by Nahom
bn
3 years ago

Related Questions

The medians of a right triangle which are drawn from the vertices of the acute angle are 5 and root... Medians AX and BY of Triangle ABC are perpendicular at point G. Prove that AB=CG. medians of triangle ABC intersect at G. if ar(triangle ABC) = 27 CM^2, then ar(triangle BGC) =? In Triangle ABC, medians BE and CD are produced respectively to points X and Y such that CD=DX and B... In triangle ABC, the medians AD,BE, and CF concur at the centroid G. (a) Prove that AD < (AB + AC... The medians of a triangle will intersect the triangle outside on inside Medians of a Triangle Quick Check 1 of 51 of 5 Items Question Use the image to answer the question.... Medians of a Triangle Quick Check 2 of 52 of 5 Items Question Use the image to answer the question.... Medians of a Triangle Practice Complete this assessment to review what you’ve learned. It will no... Medians of a Triangle Quick Check 1 of 51 of 5 Items Question Use the image to answer the questio...
Ask a New Question
Archives Contact Us Privacy Policy Terms of Use