Скачать или смотреть Moment of Inertia Previous Year Questions | MOI Questions | Numericals | JEE PYQ

Moment of Inertia Previous Year Questions | MOI Questions | Numericals | JEE PYQ #jeepyq #jee #neet
Moment of Inertia Previous Year Questions | MOI Questions | Numericals | JEE PYQ #jeepyq #jee #neet
Moment of Inertia Previous Year Questions | MOI Questions | Numericals | JEE PYQ #jeepyq #jee #neet
Moment of Inertia Previous Year Questions | MOI Questions | Numericals | JEE PYQ #jeepyq #jee #neet


Moment of Inertia Previous Year Questions
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The densities of two solid spheres A and B of the same radii R very with radial distance r as pA(r) = k(r/R)and pB(r) = k(r/R)5, respectively, where k is a constant . The moments of inertia of the inividual spheres about axes passing throgh their centres are IA and IB respectively. if IB/ IA = n/10, the value of n is

A solid sphere of mass M, radius R and having moment of inertia about as axis passing through the centre of mass as I, is recast into a disc of thickness t, whose moment of inertia about an axis passing through its edge and perpendicular to its plane remains I. Then, radius of the disc will be.

Moment of inertia of a cylinder of mass M, length L and radius R about an axis passing through its centre and perpendicular to the axis of the cylinder is I = M(R2/ 4 + L2/ 12). If such a cylinder is to be made for a given mass of a material, the ratio L/R for it to have minimum possible I is :

Consider a uniform rod of mas M and length L. It is bent into a semicircle. Its moment of inertia about a line perpendicular to the plane wire passing through the centre is

Moment of inertia of a square plate of side l about the axis passing through one of the corner and perpendicular to the plane of square plate is given by :

Solid sphere A is rotating about an axis PQ. Solid sphere A is rotating about an axis PQ. If the radius of the sphere is 5 cm then its radius of gyration about PQ will be √x cm. The value of x is ______.

Ratio of radius of gyration of a hollow sphere to that of a solid cylinder of equal mass, for moment of Inertia about their diameter axis AB as shown in figure is √ 8 x 8 𝑥 . The value of x is :


The densities of two solid spheres A and B of the same radii R very with radial distance r as pA(r) = k(r/R)and pB(r) = k(r/R)5, respectively, where k is a constant . The moments of inertia of the inividual spheres about axes passing throgh their centres are IA and IB respectively. if IB/ IA = n/10, the value of n is

A solid sphere of mass M, radius R and having moment of inertia about as axis passing through the centre of mass as I, is recast into a disc of thickness t, whose moment of inertia about an axis passing through its edge and perpendicular to its plane remains I. Then, radius of the disc will be.





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