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Скачать или смотреть Gravitational Potential of Spherical Shell | Gravitational Potential of Solid Sphere | JEE | NEET

  • Fun with Physics
  • 2025-10-19
  • 257
Gravitational Potential of Spherical Shell | Gravitational Potential of Solid Sphere | JEE | NEET
Gravitational Potential of Spherical Shellgravitational potential of solid spheregravitation class 11gravitation numericalsgravitational potentialpotential due to sphereWhich of the following most closely depicts the correct variationIf V is the gravitational potential due to sphere of uniformA mass of 50 kg is placed at the centre of a uniform spherical shell ofFrom a solid sphere of mass M and radius Ra spherical portion of radius R/2 is removedjee physics
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Gravitational Potential of Spherical Shell | Gravitational Potential of Solid Sphere | JEE | NEET
Gravitational Potential of Spherical Shell | Gravitational Potential of Solid Sphere | JEE | NEET
Gravitational Potential of Spherical Shell | Gravitational Potential of Solid Sphere | JEE | NEET
Gravitational Potential of Spherical Shell | Gravitational Potential of Solid Sphere | JEE | NEET
Gravitational Potential of Spherical Shell | Gravitational Potential of Solid Sphere | JEE | NEET
Gravitational Potential of Spherical Shell | Gravitational Potential of Solid Sphere | JEE | NEET

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Which of the following most closely depicts the correct variation of the gravitational potential V(r ) due to a large planet of radius R and uniform mass density ?

If V is the gravitational potential due to sphere of uniform density on it's surface then it's value at the center of sphere will be:-

A body of mass m taken form the earth's surface to the height is equal to twice the radius ( Re ) of the earth. The change in potential energy of body will be

A mass of 50 kg is placed at the centre of a uniform spherical shell of mass 100 kg and radius 50 m. If the gravitational potential at a point, 25 m from the centre is V kg/m. The value of V is:

Inside a uniform spherical shell

From a solid sphere of mass M and radius R, a spherical portion of radius R/2 is removed, as shown in the figure Taking gravitational potential V = 0 at r = ∞, the potential at (G = gravitational constant)


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