Let be the areas of the triangular faces of a tetrahedron, and be the corresponding altitude of the tetrahedron. If volume of tetrahedron is 1/6 cubic units, then find the minimum value of (in cubic units) |
Let be the areas of the triangular faces of a tetrahedron, and be the corresponding altitude of the tetrahedron. If volume of tetrahedron is 1/6 cubic units, then find the minimum value of (in cubic units) |
(8) Volume (V) Similarly and So Now using A.M.-H.M. inequality in , we get Hence the minimum value of |