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    In the ccp packing, the number of lattice points per unit area in the planes is in the order​
    Question

    In the ccp packing, the number of lattice points per unit area in the planes is in the order


    A.

    B.

    C.

    D.

    Correct option is C

    ​In crystallography, the cubic (or isometric) crystal system is a crystal system where the unit cell is in the shape of a cube. This is one of the most common and simplest shapes found in crystals and minerals.

    There are three main varieties of these crystals:
    Primitive cubic (alternatively called simple cubic)
    Body-centered cubic 
    Face-centered cubic 

    Note: the term fcc is often used in synonym for the cubic close-packed or ccp structure occurring in metals. 

    The face-centered cubic lattice has lattice points on the faces of the cube, that each gives exactly one half contribution, in addition to the corner lattice points, giving a total of four lattice points per unit cell (1⁄8 × 8 from the corners plus 1⁄2 × 6 from the faces).

    Case 1:

    Five lattice points are present and the area is a2. The area occupied by one lattice point is 

    =0.20a2

    Case 2:

    Six lattice points are present and the area is 

    The area occupied by one lattice point is 

    Case 3:

    Six lattice points are present and the area is 

    The area occupied by one lattice point is


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