Examples of using Regular polygon in English and their translations into Norwegian
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
Draw regular polygon.
Rotation Symmetry in Regular Polygons.
A regular polygon is a cyclic polygon. .
Edit line/polygon/regular polygon.
Regular polygon is the side length and is the number of sides.
Problems related to regular polygons.
A regular polygon is a polygon with equal sides and angles.
Area of a circle described near a regular polygon.
Constructing regular polygons inscribed in circles.
The radius of the circumscribed circle of a regular polygon.
While in regular polygons this point also coincides with the center of the figure.
A pyramid shape with custom height and a regular polygon as base.
Methods for folding most regular polygons up to and including the regular 19-gon have been developed.
Tutorial to develop useful formulas for area of regular polygons.
Regular polygon is the radius of a circumscribed circle, is the radius of an inscribed circle, and is the number of sides.
The renovation gave the theatre, formerly a regular polygon(with 14 sides), a distorted egg shape, a"bulging tulip" or"distorted ovoid" floor plan.
The length of the base"x" of the triangle BOA is the side of the original regular polygon.
An interactive tutorial to explore rotation symmetry of regular polygons and derive a formula for the angle of rotation.
BOA= x= 360°/ n, where BOA is a triangle, x is the length of its base, andn is the number of sides of a regular polygon.
This is a segment and a circle,a parallelogram and all regular polygons with a number of sides, which is divided into two.
An n-sided regular polygon can be constructed with compass and straightedge if and only if n is the product of a power of 2 and distinct Fermat primes: in other words, if and only if n is of the form n= 2kp1p2….
From a practical point of view, this is useful for constructing regular polygons, pie charts, drawing stars.
His breakthrough occurred in 1796 when he showed that a regular polygon can be constructed by compass and straightedge if the number of its sides is the product of distinct Fermat primes and a power of 2.
March 30- He obtains conditions for the constructibility by ruler and compass of regular polygons, including the heptadecagon.
This is a productive year for the German mathematician Carl Friedrich Gauss(born 1777) and his work in number theory:March 30- He obtains conditions for the constructibility by ruler and compass of regular polygons, including the heptadecagon.
R= x/(2sin(360° 2n)), R is the radius of the circumscribed circle of the regular n-gon,x is the side of the regular polygon, and n is the number of sides of the regular polygon.
The parallelogram is at the intersection of the diagonals; at the triangle, this is the intersection point of the medians, and for the regular polygon, the center of mass is at the center of the rotational symmetry.