Polygons example sentences

"Polygons" Example Sentences

1. Regular polygons have sides of equal length and angles of equal measure.
2. Examples of polygons include triangles, quadrilaterals, and pentagons.
3. The sum of the internal angles of any polygon is (n-2)180 degrees, where n is the number of sides.
4. Irregular polygons have sides and angles of varying measures.
5. Convex polygons have no interior angles greater than 180 degrees.
6. Concave polygons have at least one interior angle greater than 180 degrees.
7. Polygons are classified based on the number of sides and angles.
8. The sides of a polygon are line segments that are connected end to end.
9. Corresponding angles of congruent polygons are congruent.
10. The triangle, square, and pentagon are examples of polygons.
11. Parallel lines always intersect diagonals of a polygon at the same angle.
12. Each interior angle of a regular polygon measures the same.
13. Polygons can be classified into regular, convex, concave, and irregular categories.
14. The perimeter of a polygon is the sum of the lengths of all its sides.
15. The vertices of a polygon are the endpoint of two or more sides.
16. Corresponding sides of congruent polygons have equal measures.
17. Polygons lie in a plane and are closed figures.
18. Similar polygons have the same shape but not necessarily the same size.
19. The area of a polygon can be found by dividing it into triangles.
20. The number of diagonals in a polygon with n sides is (n^2 - n)/2.
21. Supplementary angles form linear pairs in polygons.
22. Parallel lines intersects corresponding sides of similar polygons proportionality.
23. The number of diagonals of a polygon depends on the number of its sides.
24. Polygons can tessellate or fill a plane without gaps or overlaps.
25. Adjacent sides and angles form linear pairs in polygons.
26. The sum of the exterior angles of a polygon equals 360 degrees.
27. Regular polygons have congruent sides and angles.
28. Complex polygons have more than four sides.
29. Triangles, quadrilaterals and pentagons are examples of complex polygons.
30. The altitude of a polygon is the length of a line segment perpendicular to a side.
31. The radius of a regular polygon is the radius of the circumcircle.
32. Complex polygons have interior angles that measure less than 180 degrees.
33. Tessellation is the process of covering a plane using congruent polygons.
34. Similar polygons have corresponding sides in the same ratio.
35. Tangrams are composed of seven polygons used to make different shapes.
36. The number of sides determines the type of polygon.
37. The exterior angle of any polygon is supplementary to its interior angle.
38. The apothem of a regular polygon is the distance from its center to a side.
39. The sum of the measures of the interior angles of any polygon is (n-2)180.
40. The polygon in which all sides and angles are equal is called regular polygon.
41. Polygons that have angles summing up to 360 degrees are called simple polygons.
42. The diagonals divide polygons into triangles.
43. Polygons can be classified based on their angles and sides.
44. A polygon with five sides is called a pentagon.
45. A hexagon has six sides and six angles.
46. An octagon has eight sides and eight interior angles.
47. A decagon refers to a polygon with 10 sides and 10 interior angles.
48. Similar polygons have corresponding angles congruent.
49. Polygons can be constructed with compass and straightedge.
50. Regular polygons have both congruent sides and congruent angles.
51. The sum of exterior angles of any polygon equals 360 degrees.
52. Quadrilaterals are a subclass of complex polygons.
53. Equilateral triangles and squares are examples of regular polygons.
54. Corresponding sides of similar polygons are proportional.
55. The polygon in which all angles are equal is called equiangular polygon.
56. The incenter of any polygon is the point of concurrency of its angle bisectors.
57. Corresponding angles of similar polygons are congruent.
58. Complex polygons can have any number of sides greater than 4.
59. The circumradius of any polygon is the radius of its circumcircle.
60. The polygon with three sides is called a triangle.

Common Phases

1. The shapes formed by connecting three or more line segments are called polygons.
2. Triangles, quadrilaterals, pentagons, and hexagons are common examples of polygons.
3. The more sides a polygon has, the more complex its shape and properties become.
4. Polygons with three sides are called triangles.
5. Polygons with four sides are called quadrilaterals.
6. Polygons with five sides are called pentagons.
7. Polygons with six sides are called hexagons.
8. A rectangle is a quadrilateral with four right angles.
9. A square is a quadrilateral with four equal sides and four right angles.
10. A trapezoid is a quadrilateral with at least one pair of parallel sides.
11. Geometric shapes like circles and ellipses are not considered polygons.
12. You can calculate the sum of the measures of the interior angles of a polygon.
13. Regular polygons have equal side lengths and equal angle measures.
14. Irregular polygons have varying side lengths and angle measures.
15. A polygon's area can be calculated using its apothem and perimeter.
16. Tessellating polygons can tile a surface without overlaps or gaps.
17. You can decompose complex polygons into simpler shapes.
18. The vertices are the geometric points where the sides meet.
19. The characteristics of polygons depend on the number of sides.
20. Examples of polygons can be seen in art, architecture and nature.
21. Soccer fields, floor tiles and computer chips use regular geometric polygons.
22. Polygon spirals follow specific mathematical rules and proportions.
23. Stellar polygons have appeared in art and design since Ancient Greece.
24. Honda's logo features an asymmetrical polygons.
25. The roof of the Sydney Opera house contains many triangular and trapezoidal polygons.
26. Graphic designers use polygons to create computer-generated graphics.
27. Tessellating hexagons form the familiar honeycomb patterns.
28. Polygon nets can be folded into 3D polyhedral shapes.
29. Irregular polygons are used in topological sorting algorithms.
30. Self-intersecting polygons violate accepted geometric rules.
31. Convex polygons have interior angles less than 180 degrees.
32. Concave polygons have at least one interior angle greater than 180 degrees.
33. Commonality polygons are used in computational geometry algorithms.
34. Star polygons have line segments radiating from a common center.
35. Circumscribed polygons can be inscribed within a circle.
36. Inscribed polygons can circumscribe a circle within themselves.
37. Complex polygons can be broken down into simpler triangles or quadrilaterals.
38. Relationships between angle measures can be used to prove polygons are congruent.
39. Different shades of polygons can make optical illusions and art.
40. The sides of polygons are line segments rather than curves.
41. Spatial visualization skills involve visualizing polygons in 3D.
42. Polygons can be made from different line thicknesses and materials.
43. Multicolor polygons can represent information through area shading.
44. GPS coordinates can define the vertices of irregular geodesic polygons.
45. Polygon tessellations exhibit mathematical order and symmetry.
46. Measuring and calculating polygon properties requires geometric tools.
47. Complex polygons are made from iterative subdivision techniques.
48. Polygon blank spaces represent negative visual information.
49. Subdividing polygons creates more complex polygons.
50. Polygon features can be edited, transformed and animated.
51. Coding algorithms allow computers to recognize polygons.
52. Internal polygon angles can be acute, obtuse or right.
53. Polygon shapes have existed since prehistoric times.
54. Counting the number of sides determines a polygon's classification.
55. Indoor and outdoor landscapes utilize polygon shapes in design.
56. Developing fluency with polygons involves visualizing and manipulating them.
57. Graphic designers employ complex polygon blends between shapes.
58. Polygons have both interior and exterior properties.
59. Polygons exhibit geometric transformations: translation, rotation and dilation.
60. Transforming polygons reveals underlying symmetries and patterns.