In a triangle ABC, medians AD,BE,CF intersect each other at point G .prove that 3(AB+BC+CA) is greater than 2(AD+BE+CF)
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Answer:
Step-by-step explanation:
In a triangle ABC
AB>AD
CA>CF
BC>BE
then
AB+BC+CA>AD+BE+CF
multiply both sides on 3 then
3(AB+BC+CA)>3(AD+BE+CF)
hence proved
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