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What is a convex polygon with all sides congruent and all angles congruent?

A convex polygon with congruent sides and congruent angles is a regular polygon.Some regular pilgrims have specific names: Equilateral triangle and square


A regular polygon is defined to be a convex polygon with all sides and all angles?

congruent; congruent


A regular polygon is a convex polygon with all sides congruent and all angles congruent?

true


Is it true or false that a convex polygon that has more than four sides and that has congruent interior angles is a regular polygon?

True. A convex polygon with more than four sides that has congruent interior angles must also have congruent sides, making it a regular polygon. Regular polygons are defined by having both equal angles and equal side lengths. Therefore, if a convex polygon has congruent interior angles, it is necessarily regular.


A regular polygon is defined to be a convex polygon with all sides?

with all sides equal (congruent) AND all angles equal (congruent). In these circumstnces the adjective "convex" is redundant.


Is a convex heptagon a polygon where all sides and angles are congruent?

Not necessarily. A convex heptagon is a polygon but it need not have all sides and angles congruent.


A figure with all of its sides congruent?

That doesn't have a special name. If all the angles are also congruent (and convex), then it is called a regular polygon.


What is a convex polygon with congruent sides and congruent angels?

That is called a regular polygon.


Is an Octagon a convex polygon with congruent sides and congruent angles?

yes


What are convex polygons with congruent sides and congruent angles?

Convex polygons with congruent sides and congruent angles are called regular polygons.


What is defined to be a convex polygon with congruant sides and angles?

It is a regular polygon.


Are the interior angles in a polygon equal in measure?

Only when the polygon is a regular convex polygon. Such as an equilateral triangle, or a square, or a regular pentagon.