"Centroid" Example Sentences
1. The centroid is the point where all the medians of a triangle meet.
2. To calculate the centroid of a shape, you must find the arithmetic mean of the coordinates.
3. The centroid of a circle is its center.
4. The centroid of a rectangle is located at half the length and half the width.
5. The centroid of a parallelogram lies on the line connecting the midpoints of opposite sides.
6. The centroid of a trapezoid can be found by taking the average of the bases and multiplying by the height.
7. The centroid is also known as the center of gravity.
8. The centroid of a sphere is located at its geometric center.
9. The centroid of a cone or pyramid is located a third of the way up from the base to the apex.
10. The centroid of a regular polygon lies at the intersection of its diagonals.
11. The centroid of a curve can be found by calculating the average of all its points.
12. The centroid of a triangle divides each median into two parts.
13. The centroid of a solid object can be found by dividing it into smaller, simpler shapes.
14. The centroid is an important concept in physics and engineering.
15. The centroid of a line segment is located at its midpoint.
16. The centroid of a region is the point that balances the area around it.
17. The centroid of a set of points is the mean of all their coordinates.
18. The centroid is always located within the shape it describes.
19. The centroid of a polygon can be found by dividing it into triangles and taking their average.
20. The centroid of a composite shape can be found by adding up the centroids of its component parts.
21. The centroid is widely used in computer graphics to determine the position of objects in a scene.
22. The centroid of a distribution is the point where its probability density function is centered.
23. The centroid of a star shape is located at the intersection of its diagonals.
24. The centroid is a fundamental property of any shape in geometry.
25. The centroid of a point set can be used to filter out outliers.
26. The centroid is a measure of the shape's balance.
27. The centroid of an irregular shape can be found by breaking it down into simpler shapes.
28. The centroid of a fractal is a complex, self-referential concept.
29. The centroid is closely related to the concept of geometric center.
30. The centroid of a surface can be found by dividing it into smaller facets and calculating their centroids.
Common Phases
1. Find the
centroid of the given figure;
2. The
centroid of a triangle is the point of intersection of its medians;
3. The
centroid of a circle lies at its center;
4. To calculate the
centroid of a polygon, divide it into smaller triangles and find the
centroid of each triangle;
5. The
centroid of a rectangle lies at the intersection of its diagonals;
6. The
centroid of a complex shape can be found by breaking it down into simpler shapes and finding the
centroid of each shape;
7. The
centroid is a key characteristic of a shape and is used in various calculations, such as finding the moment of inertia and center of gravity.