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What is another name for the centroid of a triangular solid with uniform thickness and density?
center of gravity
Another name for the centroid of a triangular solid with uniform thickness and density is the?
center of gravity
What is the center of gravity of a triangular solid with uniform thickness and density is?
the centroid the point at which one can balance the triangle
The center of gravity of a triangular solid with uniform thickness and density is?
2 apex fill-in-the-blank Q's: 1) The center of gravity of a trianglular solid with uniform thickness and density is at the intersection of the medians of the triangle. 2) The center of gravity of a triangular solid with uniform thickness and density is the centroid. medians the point at which one can balance the triangle. and the point shared by a triangle's medians. medians centroid Medians i got centriod?
The center of gravity of a triangular solid with uniform thicknees and density is?
centroid
What is another name for the centroid of a triangular solid with uniform thickness and density?
center of gravity
Another name for the centroid of a triangular solid with uniform thickness and density is the?
center of gravity
What is the center of gravity of a triangular solid with uniform thickness and density is?
the centroid the point at which one can balance the triangle
The center of gravity of a triangular solid with uniform thickness and density is?
2 apex fill-in-the-blank Q's: 1) The center of gravity of a trianglular solid with uniform thickness and density is at the intersection of the medians of the triangle. 2) The center of gravity of a triangular solid with uniform thickness and density is the centroid. medians the point at which one can balance the triangle. and the point shared by a triangle's medians. medians centroid Medians i got centriod?
What did Archimedes discover about the centroid of a triangle?
Archimedes showed that the point where the medians are concurrent is the center of gravity of a triangular shape of uniform thickness and density.
The center of gravity of a triangular solid with uniform thicknees and density is?
centroid
Where does the centre of mass of a uniform triangular lamina lie?
The center of mass of a uniform triangular lamina lies at the intersection of the medians of the triangle, which is also known as the centroid. It is located one-third of the distance from each vertex along each median.
What are medians and what is the point called where they meet?
The median of a triangle is a straight line from a vertex to the midpoint of the opposite side. The three medians of a triangle meet at the centroid. If the triangle is made of uniform material the centroid is the centre of mass of the triangular shape.
The center of gravity of a triangle solid with uniform thickness and density is at the intersection of the of the triangle?
The center of gravity of a triangle can be found by adjusting the thickness. You also need to find the density at the intersection.
Can a median divide a triangle in equal area?
Sure. That's true of a median in every isosceles triangle, and every median in an equilateral triangle. In fact it is true for any median of any triangle. The two parts may not be the same shapes but they will have the same area. That is why the point where the three medians meet (centroid) is the centre of mass of a triangular lamina of uniform thickness.
Is thickness related to mass?
Thickness can be related to mass if the material density is uniform. In this case, a thicker object would have more mass compared to a thinner object made of the same material. However, the relationship can vary based on the material composition and density distribution within the object.
Why does the centroid equation work?
The centroid equation works because it represents the average position of all the points in a shape or object, weighted by their area (for 2D shapes) or volume (for 3D shapes). Mathematically, the centroid is calculated as the integral of the coordinates of the shape's points, divided by the total area or volume. This ensures that the centroid accurately reflects the "center of mass" for uniform density, making it a valuable tool in geometry and physics for finding balance points. Essentially, it captures the geometric symmetry and distribution of mass within the object.
