Calculate the moment of inertia of a flat chapara of mass M, in the shape of a triangle.isosceles of base L and height h, around the bisector that passes through its height ( see figurebellow). Given: the moment of inertia of a stick of mass m and length l, aroundan axis perpendicular to it, passing through the center of mass, is Ibat = m!". 1 m?. 12

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Chapter1: Units, Trigonometry. And Vectors
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-L-
Transcribed Image Text:h -L-
Calculate the moment of inertia of a flat chapara of mass M,
in the shape of a triangle.isosceles of base L and height h,
around the bisector that passes through its height
( see figurebellow). Given: the moment of inertia of a stick of
mass m and length I, aroundan axis perpendicular to it,
1
passing through the center of mass, is Iyat =
12
Transcribed Image Text:Calculate the moment of inertia of a flat chapara of mass M, in the shape of a triangle.isosceles of base L and height h, around the bisector that passes through its height ( see figurebellow). Given: the moment of inertia of a stick of mass m and length I, aroundan axis perpendicular to it, 1 passing through the center of mass, is Iyat = 12
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