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We can extend this definition to find the centre of a system in more than one dimension. For example, in 2D: Σ' mar Mtot
Posted: Sat Jul 09, 2022 12:22 pm
by answerhappygod
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We can extend this definition to find the centre of a system in more than one dimension. For example, in 2D: Σ' mar Mtotal -10 TCOM For example, if Mass 1 (m₁ =2 kg) is placed at (2 m, 0 m) and mass 2 (m2 -9 kg) is placed at (1 m, 0 m), find the centre of mass of the system. JSXGraph v1.4.4 Copyright (C) see https:/jsxgraph Arg 5 L 0.5 -0.5 M₂ M₁ + Mtotal Σ milli Mtotal 0 + ¹3. 1 10 T - X COM Mass 3 (m3-5 kg) is added to the system at (0 m, 0 m). Find the new centre of mass of the system. 15x Graph 91 414 Copyright (C)See https jevgraph
Mass 3 (m3 of the system. JSXGraph v1.4.4 Copyright (C) see
https://jsxgraph.org 10 1 CUM 5 kg) is translated parallel to the vertical axis from (0 m, 0 m) to (0 m, -4 m). Find the new centre of mass 4 TCOM 5 4 3 2 1 -2 ون -5 Ms m₂ M₁ mî+ 5 O + T I 1 10 1 mĵ E 4