Answer:
The center of mass of the two-block system is staying the same and it can be explained with the help of linear momentum equation.
Explanation:
The center of mass of the two-block system is staying the same and it can be explained with the help of linear momentum equation.
Equation:
P=mv
This equation holds if no external force is acting on the system it means the momentum of the system is constant.
In our case, there is no external force which means the total momentum of system is constant:
P=constant
Total mass of system is also constant:
m=constant
It means the velocity of the system is constant (from above equation) thus center of mass of the two-block system is staying the same
The center of mass of the two-block system can be explained by the linear momentum equation. The center of mass stays the same during the blocks are in contact.
Center of Mass
It is the mean position of distribution of mass in an object. It is also known as Bary-center.
Linear momentum equation
[tex]\bold {P= mv}[/tex]
Where,
P - momentum
m = mass
V= velocity
Given Here,
The blocks are not moving in two block system. Hence, the momentum of the blocks are also constant.
Therefore, the center of mass staying same during the blocks are in contact.
To know more about two block system, refer to the link:
https://brainly.com/question/15415028
