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The subgroup for quartz is silicates.

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AnswerBot

1y ago

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What group would contain Cyanite Quartz and Leucite?

Both Cyanite Quartz and Leucite are silicate minerals belonging to the group of tectosilicates, specifically within the framework silicates subgroup. They share similar crystal structures characterized by interconnected silica tetrahedra.


What group of rock does quartz belong to?

Quartz belongs to the mineral group known as silicates, specifically within the subgroup tectosilicates. It is composed of silicon and oxygen atoms arranged in a framework structure. Quartz is one of the most abundant minerals on Earth and is found in various types of rocks, including granite and sandstone.


The most common mineral group is broken into the subgroups of ferromagnesium and nonferromagnesium?

its silicate


Every subgroup of a cyclic group is cyclic?

Yes, every subgroup of a cyclic group is cyclic because every subgroup is a group.


What are the properties of a subgroup?

The properties of a subgroup would include the identity of the subgroup being the identity of the group and the inverse of an element of the subgroup would be the same in the group. The intersection of two subgroups would be a separate group in the system.


What is a subgroup of whorls fingerprints?

what is a subgroup of whorls? begins with C and 9 letters..


What is the lowest subgroup for classifying organism?

Species is the lowest subgroup for classifying organisms.


Is A species is the lowest subgroup for classifying organisms?

Yes, a species is the lowest subgroup for classifying organisms.


What is the subgroup for class?

The term "subgroup" typically refers to a smaller group within a larger group. In the context of "class," a subgroup could refer to a smaller group of students within a class who are working on a specific project or assignment together.


Can a non-abelian group have a torsion subgroup?

Yes, a non-abelian group can have a torsion subgroup. A torsion subgroup is defined as the set of elements in a group that have finite order. Many non-abelian groups, such as the symmetric group ( S_3 ), contain elements of finite order, thus forming a torsion subgroup. Therefore, the existence of a torsion subgroup is not restricted to abelian groups.


What is the highest subgroup for classifying organisms?

Kingdom is the highest subgroup for classifying organisms.


What is the subgroup of families?

LIPIDS