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Arrange the following cubic unit cells i...

Arrange the following cubic unit cells in increasing order of their particle number.
(1) Simple (2) Body-centred (3) Face-centred

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Order: `SCltBC CltFC C`.
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A compound of elements P and Q has a crystalline structure based on cubic unit cells. The corners and face centres of the unit cell are occupied by P atoms, while its body centre and edge centres are occupied by Q atoms. Predict the probable formula of the compound.

Calculate the number of octahedral voids of an element having the following arrangement. (i) Body centred cubic (ii) Face centred cubic.

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The regular three dimensional arrangement of points in a crystal is known as crystal lattice and the smallest repeating pattern in the lattice is called unit cell. The unit cells are characterised by the edge lengths a, b, c and the angles between them alpha, beta and gamma respectively. Based on this, there are seven crystal systems. In a cubic unit cell: a=b=c and alpha = beta=gamma=90^(@) The number of points in simple, body centred and face centred cubic cells are 1,2 and 4 respectively In both the hcp and ccp of spheres, the number of tetrahedral voids per sphere is two while the octahedral voids is one. The C.N of cation occuppying an octahedral vois is:

How many particles are there in a body-centred and a face-centred cubic unit cell?

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