Silicate having one monovalent corner oxygen atom in each tetrahedron unit is

Mathc the column: Column I (A) Ca_(2)Mg_(5)[(Si_(4)O_(11))_(2)](OH)_(2) (B) Mg_(3)(OH)_(4)[Si_(2)O_(5)] (C) Ca_(3)Si_(3)O_(9) (D) LiAl[(SiO_(3))_(2)] Column II ltbr. (p) Cyclic silicate (q) Chain silicate (r) Each tetrachedron share two oxygens with other tetrahedron (s) Sheet silicate (r) Each tetradedron share three oxygen atoms per tetrahedron with other tetrahedron.

The number of atoms in a cubic based unit cell having one atom on each corner and two atoms on each body diagonal is

The number of atoms in a cubic based unit cell having one atom on each corner and two atoms on each body diagonal is

Calculate the number of atoms in a cubic unit cell having one atom on each corner and one atom on each body diagonal

Calculate the number of atoms in a cubic based unit cell having one atom on each corner and one atom on each body diagonal.

Calculate number of atoms in a cubic unit cell having one atom on each corner and two atoms on each body diagonal.

Calculate the number of atoms in a cubic-shared unit cell having one atom on each corner and two atoms one each diagonal.

Calculate the number of atoms in a cubic-shared unit cell having one atom on each corner and two atoms one each diagonal.