"Diagonals" Example Sentences
1. The diagonals of a square are equal in length.
2. She drew the diagonals of the rectangle with precision.
3. The parallelogram has diagonals that bisect each other.
4. The diagonals of a rhombus are perpendicular to each other.
5. We measured the diagonals of the irregular polygon.
6. The diagonals of a pentagon intersect at a single point.
7. You can use the diagonals of a hexagon to find its area.
8. Trace the diagonals of the trapezoid to create a kite shape.
9. He connected the vertices of the polygon with diagonals.
10. The diagonals of a kite are perpendicular to each other.
11. The diagonals of the octagon form four congruent triangles.
12. She drew the diagonals of the diamond shape and found its center.
13. The diagonals of the dodecagon divide it into 4 equal parts.
14. We proved that the diagonals of a convex quadrilateral always intersect.
15. By drawing the diagonals of the heptagon, we found its symmetry.
16. The diagonals of the parallelogram don’t change its area.
17. Using the diagonals of a nonagon, she divided it into nine smaller triangles.
18. We constructed the diagonals of the decagon to find its circumcenter.
19. The diagonals of the regular pentagon bisect each other at a 72-degree angle.
20. He calculated the length of the diagonals of the irregular hexagon.
21. The diagonals of the cyclic quadrilateral are perpendicular bisectors of each other.
22. We used the diagonals of the polygon to find its interior angles.
23. The diagonals of the equilateral triangle are also its altitudes and medians.
24. She sketched the diagonals of the polygon to understand its rotational symmetry.
25. The diagonals of the convex octagon intersect inside the shape.
26. By drawing the diagonals of the rectangle, we split it into two congruent triangles.
27. The diagonals of the trapezium are not congruent.
28. The diagonals of the square divide it into four right-angled triangles.
29. She found the length of the diagonals of the isosceles trapezoid using Pythagoras’ theorem.
30. The diagonals of the irregular heptagon do not bisect each other.
Common Phases
1. The
diagonals of a square bisect each other;
2. The
diagonals of a rectangle are equal in length;
3. The
diagonals of a parallelogram bisect each other;
4. The
diagonals of a rhombus are perpendicular bisectors of each other;
5. The
diagonals of a trapezoid have opposite slopes;
6. The
diagonals of a regular polygon intersect at a central point;
7. The
diagonals of a kite are perpendicular to each other;
8. The
diagonals of a cube connect opposite corners;
9. The
diagonals of a hexagon form six isosceles triangles.