"Polygon" Example Sentences
1. The shape has eight sides, so it is an octagon polygon.
2. The triangle, square, and circle are common examples of geometric polygons.
3. The pentagon is a polygon with five sides.
4. She accurately calculated the area of the irregular polygon.
5. The roof of the building is a complex polygon with many sides.
6. The puzzle consisted of assembling irregular wooden polygons into a whole.
7. All parts of a geometric polygon are straight line segments.
8. They assembled the model by connecting small plastic polygons.
9. The perimeter of the polygon was measured to be 200 units.
10. He drew the polygon on the graph using the coordinates provided.
11. The perimeter of a regular polygon can be calculated using simple formulas.
12. Examples of regular polygons are equilateral triangles, squares, and hexagons.
13. The student labeled each side of the polygon with a letter or number.
14. The area of a polygon can be found by dividing it into triangles.
15. A quadrilateral is a type of polygon with four sides.
16. The artist created the mosaic pattern by arranging colorful ceramic polygons.
17. The sides of the polygon were all congruent line segments.
18. Each interior angle of a regular polygon equals 180 divided by the number of sides.
19. The geometric polygon had interior angles that did not add up to 360 degrees.
20. The shape changer program let the user alter the number of sides of the polygon.
21. The vertices of a polygon are the points where the sides meet.
22. The tiling pattern used repeating hexagonal polygons.
23. The angles were measured using a protractor to determine if it was a regular polygon.
24. A polygon that has the same length sides and the same size angles is called regular.
25. The geometry problem involved finding the measure of an exterior angle of a polygon.
26. The quilt blocks were arranged in a polygon pattern.
27. The sum of the interior angles of any polygon equals 180 multiplied by the number of sides minus 2.
28. A convex polygon has no interior angles greater than 180 degrees.
29. She sketched the polygon on graph paper to get a sense of its shape and size.
30. The set of points that define a polygon lie in a plane.
31. He checked to ensure the polygon he drew had no overlapping sides.
32. A nonagon is a type of polygon with nine sides.
33. The star pattern was created using pentagonal and hexagonal polygons.
34. The two polygons were congruent because all corresponding sides and angles were equal.
35. The polygons were altered in the app by simply sliding the vertices to reshape them.
36. The artist cut shapes from cardboard to create an asymmetrical polygon collage.
37. Concave polygons have at least one interior angle greater than 180 degrees.
38. The geometric figures included various types of triangles, squares and other basic polygons.
39. Each vertex of the polygon appeared to lie directly on the circumference of the circle.
40. By connecting the midpoints of the sides, an inscribed polygon can be constructed inside a circle.
41. An escribed polygon has vertices that lie on the circle.
42. The programmer created a simulation demonstrating how regular polygons can be inscribed in a circle.
43. An irregular polygon has sides and/or angles of different measures.
44. He designed the geometric tile pattern using a combination of triangles and trapezoidal polygons.
45. The image consisted of multi-colored, abstractly shaped polygons.
46. The math student carefully constructed polygons with a ruler and protractor.
47. Some polygons have unusual names like decagon and heptadecagon.
48. A polygon which has all internal angles equal is called equiangular.
49. Mathematicians study the properties of polygons both regular and irregular.
50. She folded paper triangles to create an interesting three-dimensional polygon sculpture.
51. The mathematician studied theorems related to interior and exterior angles of polygons.
52. The artist created the collage by cutting colorful shapes from paper to form irregular polygons.
53. A regular -sided polygon is called a -gon.
54. The perimeter and area formulas for polygons become more complex with an increasing number of sides.
55. All polygons have an interior which is the region contained within the boundary.
56. The polygons in the artwork were arranged to form interesting patterns and shapes.
57. The geometric shapes included isosceles and equilateral triangles as well as other basic polygons.
58. The regular polygons can be decomposed into triangles to calculate their area.
59. The pattern tiles were made from congruent equilateral triangles and other regular polygons.
60. The polygons were arranged such that corresponding sides and angles were perpendicular and equal.
Common Phases
1. Regular
polygon
A
polygon with equal sides and equal interior angles.
2. Convex
polygon
A
polygon in which no interior angle is greater than 180 degrees.
3. Concave
polygon
A
polygon that has at least one interior angle greater than 180 degrees.
4.
Polygonal shape
A shape with straight sides, like a
polygon.
5.
Polygon vertices
The points where the sides of a
polygon meet.
6.
Polygon sides
The line segments that make up the boundary of a
polygon.
7.
Polygon interior angles
The angles formed inside a
polygon.
8.
Polygon exterior angles
The angles formed outside a
polygon.
9.
Polygon area
The space inside the boundary of a
polygon.
10.
Polygon perimeter
The distance around the boundary or outer edges of a
polygon.