Let V1, Vk be the points in R³ and suppose that for j = 1, ..., k an object with mass m; is located at point vj. Physicists call such objects point masses. The total mass of the system of point masses is m = m₁ + ... + mk. The center of gravity (or center of mass) of the system is 1 Point V₁ = (3,-5,3) V₂ = (6,3,-3) Mass 69 15g V3 ( 4, 3, 2) 6 g V4 = (-6,9,7) 3 g v = +... Compute the center of gravity of the system consisting of the point masses above.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Let V1,
Vk be the points in R³ and suppose that for
j = 1, ..., k an object with mass m; is located at point vj.
Physicists call such objects point masses. The total mass of
the system of point masses is m = m₁ + ... + mk. The center of
gravity (or center of mass) of the system is
1
Point
V₁ = (3,-5,3)
V₂ = (6,3,-3)
Mass
69
15g
V3 ( 4, 3, 2)
6 g
V4 = (-6,9,7)
3 g
v =
+...
Compute the center of gravity of the system consisting of the point masses above.
Transcribed Image Text:Let V1, Vk be the points in R³ and suppose that for j = 1, ..., k an object with mass m; is located at point vj. Physicists call such objects point masses. The total mass of the system of point masses is m = m₁ + ... + mk. The center of gravity (or center of mass) of the system is 1 Point V₁ = (3,-5,3) V₂ = (6,3,-3) Mass 69 15g V3 ( 4, 3, 2) 6 g V4 = (-6,9,7) 3 g v = +... Compute the center of gravity of the system consisting of the point masses above.
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