Elements of mechanics: treated by means of the differential and integral calculus (1887)
Peck, William G[uy], 1820-1892. [from old catalog] · New York, Chicago, A. S. Barnes & company · leaf 189
nd taking the integral between the limitsx — — r, and x = + r, we find, and for a parallel axis at a distance from AB equal to d, K = M(j + da) (108.) Example 3. To find the moment of inertia of a circularplate with respect to an axis throughits centre perpendicular to the face ofthe plate. Let the… … Substituting this in Equation (106), and taking theintegral between the limits x = 0, and x = r, we have, * = /; o 2Mx*dx _ Mr2r2 = ~2~~ For a parallel axis at a distance d from the primitiveaxis, K{ >^M(^\-d*) (109.) MOMENT OF INERTIA. 185 Example 4. To find the moment of inertia of a…
Mechanics
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