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8.18: Center of Mass
https://phys.libretexts.org/Courses/Joliet_Junior_College/Physics_201_-_Fall_2019/Book%3A_Physics_(Boundless)/08%3A_Linear_Momentum_and_Collisions/8.18%3A_Center_of_Mass
The position of COM is mass weighted average of the positions of particles.
7.5: Center of Mass
https://phys.libretexts.org/Courses/Prince_Georges_Community_College/PHY_1030%3A_General_Physics_I/07%3A_Linear_Momentum_and_Collisions/7.5%3A_Center_of_Mass
The position of COM is mass weighted average of the positions of particles.
9.18: Center of Mass
https://phys.libretexts.org/Courses/Joliet_Junior_College/Physics_201_-_Fall_2019v2/Book%3A_Custom_Physics_textbook_for_JJC/09%3A_Linear_Momentum_and_Collisions/9.18%3A_Center_of_Mass
The position of COM is mass weighted average of the positions of particles.
4.1: Translation and Rotation
https://phys.libretexts.org/Bookshelves/Classical_Mechanics/Essential_Graduate_Physics_-_Classical_Mechanics_(Likharev)/04%3A_Rigid_Body_Motion/4.01%3A_Translation_and_Rotation
To find out more about them, let us scalarmultiply each side of Eq. (3) by an arbitrary unit vector $\mathbf{n}_{j "}$ , and take into account the evident orthonormality condition: \[\mathbf{n}_{j^{\...To find out more about them, let us scalarmultiply each side of Eq. (3) by an arbitrary unit vector $\mathbf{n}_{j "}$ , and take into account the evident orthonormality condition: $\mathbf{n}_{j^{\prime}} \cdot \mathbf{n}_{j^{\prime \prime}}=\delta_{j j^{\prime \prime}},$ where $\delta_{j j \prime}$ is the Kronecker delta symbol. ${ }^{2}$ As a result, we get $d \mathbf{n}_{j} \cdot \mathbf{n}_{j^{\prime \prime}}=d \varphi_{i j^{\prime \prime}}$ Now let us use Eq. (5) to calculate the…
7.5: Center of Mass
https://phys.libretexts.org/Bookshelves/University_Physics/Physics_(Boundless)/7%3A_Linear_Momentum_and_Collisions/7.5%3A_Center_of_Mass
The position of COM is mass weighted average of the positions of particles.

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