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Four rods of equal mass m each , Ab , BC , CA , DB are placed as shown. The moment of inertia of the system about B perpendicular to the plane ABC is (AB=a)
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@JamesJ
Obviously break down the problem rod by rod.
And if you're really stuck, you're just going to integrate rod by rod.
I (BC) = ma^2/6 ryt ?
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Its basically a maths ques, you just need to find rod lengths, after doing that you just have to calculate moment of inertia of each rod about B and add all
Yup . i Have Calculated the length of rods BC = a/sqrt(2) , AC = a/sqrt(2) , DB = (sqrt2) * a / sqrt3
I (BC) = ma^2/6 ryt ?
yep
I (DB) = ma^2/18 ?
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won' that be (2/9)ma^2
Hw ?
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