Question

Give the relation of edge lengths in orthorhombic lattice.
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Answer 1

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Explanation:

Answer 2

The relation of edge lengths in orthorhombic lattice is as follows.

$\bold{a\neq b\neq c;\alpha =\beta =\gamma =90^{o}}$

Step by step explanation:

• In the orthorhombic lattice of crystalline solids, all axes are perpendicular to each other and all are unequal.
• Edge lengths are indicated by the a,b,c.
• The axial angles are indicated by $\alpha ,\beta ,\gamma$.
• According to the definition,
• all axes are perpendicular to each other  therefore, it is indicated by $\bold{\alpha =\beta =\gamma =90^{o}}$
• All edge lengths are not equal therefore, it is indicated by $\bold{a\neq b\neq c}$

Therefore, The relation of edge lengths in orthorhombic lattice is as follows.

$\bold{a\neq b\neq c;\alpha =\beta =\gamma =90^{o}}$

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