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The ________ lattice is one of the seven primitive three-dimensional lattices in which the relationship between the lattice vectors a, b, an

Home/Math/The ________ lattice is one of the seven primitive three-dimensional lattices in which the relationship between the lattice vectors a, b, an

The ________ lattice is one of the seven primitive three-dimensional lattices in which the relationship between the lattice vectors a, b, an

Question

The ________ lattice is one of the seven primitive three-dimensional lattices in which the relationship between the lattice vectors a, b, and c can be written as: a = b ≠ c

In the seven crystal system, one divides the bravais Lattices into the 7 crystals system which are defined by the length a, b, c and the angles alpha, beta, and gamma.

Length of cubic Crystal lattice is same therefore length a=b=c for cubic

. for the Tetragonal and hexagonal.

Although in Tetragonal α=β=γ=90° and in Hexagonal α=120°, β=γ=90°.

## Answers ( )

Answer:Tetragonal and hexagonal.

Step-by-step explanation:In the seven crystal system, one divides the bravais Lattices into the 7 crystals system which are defined by the length a, b, c and the angles alpha, beta, and gamma.

Length of cubic Crystal lattice is same therefore length a=b=c for cubic

. for the Tetragonal and hexagonal.

Although in Tetragonal α=β=γ=90° and in Hexagonal α=120°, β=γ=90°.

Monoclinic have different length like .