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Definition for center of gravity is the point where weight of the object balance in all direction. Finding the CG for any irregular shape or regular shape whether it is a rod or rock is all the same. You may hang the object at different angle, note the rope line drawn across the object. There will be only one cross over point of all the hanging line in all direction. That point is the CG of such object.

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Q: What is the center of gravity of an irregular rod?
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Where is the center of gravity of a uniform rod?

The center of gravity of a uniform rod is located at its midpoint. This is the point where the rod could be balanced perfectly on a fulcrum.


How the centre of gravity of irregular objects measure?

The center of gravity of irregular objects can be measured by hanging the object freely and observing where it balances perfectly. Another method is to calculate the average position of the weight distribution in each dimension. Computer software can also be used to model the object and determine its center of gravity.


How do you determine the centre of gravity of an irregular object?

The center of gravity of an irregular object can be determined by finding the point where the object would balance perfectly in any orientation. This can be done by supporting the object at different points and adjusting until it is balanced. The center of gravity is typically the point where all these balancing points intersect.


Why is the center of gravity different between regular and irregular shapes?

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?


Center of gravity of irregular shapes?

The center of gravity of an irregular shape can be measured, for example by hanging the object from two different points (points of the object), then watching where the lines (from the point where it is hung up downwards) intersect.If you know details about the shape, the center of gravity can also be calculated by integration. Basically this means dividing (through calculation) the shape into small pieces, and adding up the results.


What the factors affecting centre of gravity?

The factors affecting the center of gravity of an object include its shape, mass distribution, and orientation relative to a reference point. Objects with irregular shapes or uneven mass distribution tend to have a less predictable center of gravity. Changes in the object's position or orientation can also affect the location of its center of gravity.


Center of gravity of irregular solid?

That must be obtained through integration, meaning, you divide the solid into many small pieces.


Dissussion of finding the center of gravity of an irregular shape object?

Sorry but you need to be a little more clear next time


Two unequal masses are attached to the ends of a solid rod. which mass is nearest to the Centre of Mass lighter or heavier?

The heavier mass will be nearest to the center of mass. The concept behind this is related to the one that explains the center of gravity. The center of mass and the center of gravity are the same.


Is it necessary for the centre gravity to be situated inside the body of irregular shape?

No, the center of gravity of an irregularly shaped object does not have to be located inside the object. The center of gravity is the point where the weight of the object is concentrated, and it can be located both inside and outside the object depending on its shape and distribution of mass.


Why isn't the center of gravity of the meter stick necessarily at exactly 0.50 m mark?

Perhaps the stick is not of equal thickness along its length.


Centre of gravity of a irregular lamina?

The center of gravity of an irregular lamina is the point at which the entire weight of the lamina can be considered to act. It can be determined by balancing the lamina on a point and finding the point of equilibrium. Mathematically, it can be calculated by finding the weighted average of the x and y coordinates of all the points on the lamina.