Truncated Rhombic Dodecahedron

The author H C Rajpoot has discovered a new polyhedron by truncating a rhombic dodecahedron from all its 24 edges so that newly generated 24 identical vertices exactly lie on a spherical surface. A truncated rhombic dodecahedron is a non uniform convex polyhedron having 12 congruent rectangular faces, 6 congruent square faces, 8 congruent equilateral triangular faces, 48 edges & 24 identical vertices.  The author, applying his theory of polygon, derives the formula to analytically compute the radius of circumscribed sphere passing through all 24 identical vertices, normal distances of rectangular, square & equilateral triangular faces from the centre of polyhedron, surface area, volume, solid angles subtended by rectangular, square & equilateral triangular faces at the centre of polyhedron by using ‘HCR’s Theory of Polygon’, dihedral angle between each two faces meeting at any of 24 identical vertices (i.e. truncated rhombic dodecahedron), solid angle subtended by truncated rhombic dodecahedron at any of its 24 identical vertices.