If $Z$ is the number of atoms in the unit cell that represents the closest packing sequence $ABCABC .....,$ the number of tetrahedral voids in the unit cell is

  • A
    $Z$
  • B
    $2Z$
  • C
    $\frac{Z}{2}$
  • D
    $\frac{Z}{4}$

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The arrangement $ABC ABC ABC …..$ is referred to as:

Explain the Hexagonal Close Packing $(hcp)$ and Cubic Close Packing $(ccp)$ or Face-Centered Cubic $(fcc)$ structures.

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The packing efficiency of the face-centered cubic $(fcc)$,body-centered cubic $(bcc)$,and simple/primitive cubic $(pc)$ lattices follows the order:

The vacant space in $bcc$ lattice unit cell is ............ $\%$

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