In a unit cell atoms A B C and D are present at corners face centres bodycentre and edge centres respectively.if atoms touching one of the plane passing through two diagonally opposite edges are removed then formula of compound is

Q. In a unit cell, atoms $A,B,C$ and $D$ are present at corners, face-centres, body-centre and edge-centres respectively. If atoms touching one of the plane passing through two diagonally opposite edges are removed, then formula of compound is:

Q. In a unit cell, atoms A, B, C and D are present at half of total corners, all face-centres, body-centre and one third of all edge-centres respectively. Then formula of unit cell is ?

Q. Atoms A, B, C and D are present at corners, face centres, body centre and edge centres respectively. If atoms touching one of the 2-fold axis, 3-fold axis and 4-fold axis are removed, then total number of atoms remaining per unit cell is $X+\frac{1}{4}$ .The value of X is

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Q. D Three atoms A, B, C crystallise in a cubic solid lattice where A atoms are present in body centres B atoms are present at the edge centres as well as the corners of the cube and C is present in at the face centres of the cube. Now if the atoms are removed from the two 4 fold axis and one 2 fold axis passing through the cube then the formula of the compound is