0
Only if it is a square.
Wiki User
∙ 10y ago
Add your answer:
Earn +20 pts
Are the sides of a cyclic quadrilateral equal?
No. In fact, a rhombus cannot be cyclic - unless it is a square.
Every subgroup of a cyclic group is cyclic?
Yes, every subgroup of a cyclic group is cyclic because every subgroup is a group.
Is every abelian group is cyclic or not and why?
every abelian group is not cyclic. e.g, set of (Q,+) it is an abelian group but not cyclic.
What are the different names of rhombus?
A rhombus may be a square or just a rhombus (a rhombus is merely called a rhombus when there are no 90 degree angles).
If a quadrilateral was a rhombus then it is always a square?
Rhombus Not a SquareIn a square, the sides are perpendicular. In a rhombus, they aren't. A rhombus is never a square.
Are the sides of a cyclic quadrilateral equal?
No. In fact, a rhombus cannot be cyclic - unless it is a square.
How do you find the radius of a rhombus?
A rhombus cannot be a cyclic quadrilateral because its opposite angles are not supplementary (unless it is a square). It cannot, therefore, have a radius.
What quadrilateral has 45 and 135 angles?
Many different quadrilaterals can have those angles. Depending upon the lengths of the sides, where the angles are and how many pairs of parallel sides it has, it could be: A cyclic quadrilateral, a trapezium, a parallelogram or a rhombus.
Every subgroup of a cyclic group is cyclic?
Yes, every subgroup of a cyclic group is cyclic because every subgroup is a group.
Is meiosis cyclic or non cyclic?
Meiosis is not cyclic; rather it is a linear process. It does not cycle.
What is a diamond called in maths?
A rhombus. A rhombus. A rhombus. A rhombus.
What is the noun for cyclic?
The word 'cyclic' is the adjective form of the noun cycle.
Is every abelian group is cyclic or not and why?
every abelian group is not cyclic. e.g, set of (Q,+) it is an abelian group but not cyclic.
What are the different names of rhombus?
A rhombus may be a square or just a rhombus (a rhombus is merely called a rhombus when there are no 90 degree angles).
Prove that coordinate is cyclic in Lagrangian then it is also cyclic in Hamiltonian?
If a coordinate is cyclic in the Lagrangian, then the corresponding momentum is conserved. In the Hamiltonian formalism, the momentum associated with a cyclic coordinate becomes the generalized coordinate's conjugate momentum, which also remains constant. Therefore, if a coordinate is cyclic in the Lagrangian, it will also be cyclic in the Hamiltonian.
How cyclic integral of a point function is zero?
the cyclic integral of this is zero
Where is a rhombus?
A rhombus can be anywhere.
