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amjadmuhd
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Please help me in derivation of the cetre of mass of truncated sphere
amjadmuhd said:Please help me in derivation of the cetre of mass of truncated sphere
The centre of mass of a truncated sphere is the point at which the entire mass of the object can be considered to be concentrated. It is the average position of all the mass in the object and is often referred to as the balance point.
The centre of mass of a truncated sphere can be calculated by finding the average position of all the mass in the object. This can be done by dividing the total mass of the object by the total volume and finding the coordinates of the resulting point.
No, the centre of mass of a truncated sphere does not change if the object is tilted or rotated. This is because the centre of mass is a fixed point that only depends on the distribution of mass within the object, not its orientation.
The centre of mass is important in physics because it is the point where the object's weight is evenly distributed, making it the point where the object can be balanced. It is also used to calculate the object's motion and stability.
The centre of mass plays a crucial role in determining the stability of a truncated sphere. If the centre of mass is located within the base of the object, it will be stable. However, if the centre of mass is outside the base, the object will be unstable and may topple over.