Put one angle of each triangle at the center of the hexagon.
Each body has its own centre of gravity. The centre of gravity of two regular shapes - an equilateral triangle and a square will be different so why should the cog of a regular and an irregular shape not be different?
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"Having the same center" is the meaning of concentric. A regular hexagon in a concentric circle can be viewed by using the link and looking at the "active construction" window where there is a short animation of the construction of a hexagon inside a circle. It is posted by our friends at Wikipedia, where knowledge is free.
Assuming you have a regular hexagon, drawing a line between every other vertex and the center will give you three congruent quadrilaterals (that also happen to be parallelograms... in fact, they are rhombuses).
Put one angle of each triangle at the center of the hexagon.
It is not possible for the center of gravity to be at a point where there is no mass, as it is a weighted average that considers the distribution of mass within a body. If there is no mass at a point, it cannot contribute to the calculation of the center of gravity.
my buttcheeks
From each vertex to its opposite vertex. These will be centered on a shared point at the center of the hexagon. Each complete line will be a line of symmetry for the hexagon.
The center of gravity of an object depends on its mass distribution and shape. The location of an object's center of gravity affects its stability and balance. Objects with a lower center of gravity are typically more stable.
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The center of (it's) gravity
Each body has its own centre of gravity. The centre of gravity of two regular shapes - an equilateral triangle and a square will be different so why should the cog of a regular and an irregular shape not be different?
An object's center of gravity is the point where its weight is evenly distributed in all directions. It is the point at which the force of gravity can be considered to act, leading to stable equilibrium when the object is suspended from that point.
The main difference is that center of mass refers to the average location of mass distribution in an object, while center of gravity refers to the point where the force of gravity can be considered to act on an object. In a uniform gravitational field, the center of mass and center of gravity coincide.
Changing the location of the center of gravity of a structure can impact its stability and balance. Moving the center of gravity higher can make the structure more prone to tipping over, while moving it lower can increase stability. It is important to carefully consider these changes to ensure the safety and functionality of the structure.
The center of gravity on a bridge typically lies at the centroid of the structure, where the weight of the bridge is evenly distributed. This is usually close to the mid-span. It is important to calculate and understand the location of the center of gravity to ensure the stability and safety of the bridge.