A triangular rod of length L and mass M has a nonuniform linear mass density given by the equation λ=γx2, where γ=3M/(L3) and x is the distance from point P at the left end of the rod. (b) Determine the horizontal location of the center of mass of the rod relative to point P. Express your answer in terms of L.
A triangular rod of length L and mass M has a nonuniform linear mass density given by the equation λ=γx2, where γ=3M/(L3) and x is the distance from point P at the left end of the rod. (b) Determine the horizontal location of the center of mass of the rod relative to point P. Express your answer in terms of L.
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A triangular rod of length L and mass M has a nonuniform linear mass density given by the equation λ=γx2, where γ=3M/(L3) and x is the distance from point P at the left end of the rod.
(b) Determine the horizontal location of the center of mass of the rod relative to point P. Express your answer in terms of L.
Transcribed Image Text:P
➜
X = 0
λ = 7x²
-L-
X=L
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