A coefficient in literal form in an algebraic term is called a literal coefficient. In mathematics, a coefficient is basically a multiplicative factor in a term but in algebra, a literal coefficient is a multiplying factor which contains one or product of more literal numbers in an algebraic term. Examples $(1) \,\,\,\,\,$ $7a$
These properties apply to all regular polygons, whether convex or star. A regular n-sided polygon has rotational symmetry of order n. All vertices of a regular polygon lie on a common circle (the circumscribed circle), i.e., they are concyclic points. That is, a regular polygon is a cyclic polygon.
We then proceed to prove each property above in turn (Often, the proof of transitivity is the hardest). 1  Reflexive: Clearly, it is true that a = a for all values a. 2  Symmetric: If a = b, it is also true that b = a. 3  Transitive: If a = b and b = c, this says that a is the same as b which in turn is the same as c.