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Can a regular polygon be defined as a polygon that has a regular number of sides?
Wiki User
∙ 11y ago
No; apart from the fact that "regular number" of sides does not mean anything.
What numbers do you consider to be regular and why?
In any case, a regular polygon is one which has all sides of equal length AND all
angles of equal measure.
A square is the only regular 4-sided polygon. A rectangle has equal angles but
not sides, a rhombus has equal sides but not angles. All other quadrilaterals fail
on both counts.
Wiki User
∙ 11y ago
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A regular polygon is defined to be what type of polygon with congruent sides and congruent angles?
The answer is in your question it is defined to be a regular polygon as for example an equilateral triangle
What is defined to be a convex polygon with congruant sides and angles?
It is a regular polygon.
How do you work out the number of sides in a regular polygon that has an exterior angle?
With a regular polygon: 360/exterior angle = number of sides
What is the formula to find the sides of a regular polygon?
360/exterior angle = number of sides of a regular polygon
A regular polygon is defined to be a convex polygon with all sides and all angles?
congruent; congruent
What is the number of sides of a regular polygon if its sum of interior polygon is 5760?
It will have 34 sides
How many sides does a regular polygon have?
The number of sides a polygon has depends on the polygon. A triangle has three sides (tri=3). A rectangle (quadrilateral) has four sides (quad=4). A regular polygon can have any greater number of sides, without limit.
What is the rule for the number lines of symmetry of any regular polygon?
Number of lines of symmetry = Number of sides of the regular polygon
how many sides does a regular polygon have if the exterior angle is 15?
by the number of sides, 'n' of that particular polygon. by the exterior angle. Therefore, the number of sides of the polygon is 24 sides.
How do you work out the exterior and interior angles of a regular polygon with W sides?
Exterior angle regular polygon = 360° ÷ number of sides = 360° ÷ W Interior angle regular polygon = 180° - exterior angle regular polygon = 180° - (360° ÷ number of sides ) = 180° - (360° ÷ W)
If the midpoint of successive sides of a regular polygon are joined a smaller regular polygon is formed Find a polygon of such number of sides so that the area is half that of the larger?
The polygon is a Quadrilateral.
A regular polygon is defined to be a polygon with how manycongruent sides and congruent angles?
As many sides as you like providing that it has 3 or more equal sides and equal interior angles
