equilateral pentagon造句

• An equilateral pentagon is a polygon with five sides of equal length.
• Both borders enclose a continuous region of the plane whose points map to unique equilateral pentagons.
• Four intersecting equal circles arranged in a closed chain are sufficient to determine a convex equilateral pentagon.
• The equilateral pentagon described in this manner will be unique up to a rotation in the plane.
• The equilateral pentagon as a function of two variables can be plotted in the two-dimensional plane.
• In geometry an "'equilateral pentagon "'is a polygon with five sides of equal length.
• For example, he was able to solve the problem of inscribing an equilateral pentagon into a square, resulting in an equation of fourth degree.
• Thus the general equilateral pentagon can be regarded as a bivariate function " f ( ?, ? ) " where the rest of the angles can be obtained by using trigonometric relations.
• It is possible to describe any convex equilateral pentagon with only two angles ? and ? with ? e " ? provided the fourth angle ( ? ) is the smallest of the rest of the angles.
• That Proposition states that if an equilateral pentagon is inscribed in a circle, then the area of the square on the side of the pentagon equals the sum of the areas of the squares on the sides of the hexagon and the decagon inscribed in the same circle.