Centroid and Centre of Gravity is explained with following timestamps:

0:00 – Mechanics of Solid Lecture series
0:11 – Outlines on the session
0:37 – Centroid
4:18 – Centre of Gravity
4:59 – Difference between Centroid and Centre of Gravity
6:00 – Equation to find the Centre of Gravity

Following points are covered in this video:
1. Centroid
2. Centre of Gravity
3. Difference between Centroid and Centre of Gravity
4. Equation to find the Centre of Gravity

Engineering Funda channel is all about Engineering and Technology. Here this video is a part of Mechanics of Solids or Engineering Mechanics.

#Centroid, #CentreOfGravity, #Equation #MechanicsOfSolids, #EngineeringFunda

Details of Centroid and Centre of Gravity:

Centroid and center of gravity are two important concepts in physics and engineering that are often used in the analysis of statics and dynamics.

The centroid is a geometric property of a two-dimensional shape or a three-dimensional solid. It is the point at which the shape or solid could be balanced if it were suspended from that point. The centroid is also known as the center of mass, or the average position of all the points in the shape or solid.

The center of gravity, on the other hand, is the point at which the weight of an object or a system of objects appears to be concentrated. It is the point at which a single force could be applied to the object or system to produce the same net effect as the actual forces that are acting on it.

In many cases, the centroid and center of gravity of an object or system are located at the same point, especially for symmetric objects. However, in some cases, the two points may be different, particularly if the object or system has a non-uniform density or is subject to external forces.

The centroid and center of gravity are important concepts in a variety of fields, including mechanics, physics, engineering, and architecture. They are used in the design and analysis of structures, machines, and other systems, and they can help predict the behavior and stability of these systems under different conditions.

To determine the centroid or center of gravity of an object or system, one can use mathematical formulas, physical measurements, or experimental methods. In some cases, computer simulations or numerical methods may be used to calculate these properties, particularly for complex or non-linear systems.