A uniform plane sheet of metal in the form of a triangle `ABC` has `BC gt AB gt AC`. Its moment of inertia will be smallest

The converse of "if in a triangle ABC, AB gt AC then angleC gt angleB " is

AD is a median of triangle ABC. Prove that : AB+AC gt 2AD

AD is a median of triangle ABC. Prove that : AB+BC+AC gt 2AD

A thin uniform metallic triangular sheet of mass M has sides AB=BC=L. What is its moment of inertia about axis AC lying in plane of sheet ?

A thin uniform metallic triangular sheet of mass M has sides AB=BC=L. What is its moment of inertia about axis AC lying in plane of sheet ?

D is a point in side BC of triangle ABC. If AD gt AC , show that AB gt AC .

The inverse of "if in a triangle ABC, AB gt AC then angleC gt angleB " is

The contrapositive of "if in a triangle ABC, AB gt AC then angle C gt angleB " is

In a triangle ABC, is angleB gt angleC, then AB gt AC . Is the given statement true?