A hemispherical bowl of radius R is rotating about its axis of symmetry

A hemispherical bowl of radius R is rotating about its axis of symmetry which is kept vertical.A small ball kept in the bowl rotates with the bowl without sliiping on its surface.If the surface of the bowl is smooth and the angle made by the radius through the ball with the vertical is α.Find the angular speed at which the bowl is rotating.

Options

(a) √(g / R sinα)
(b) √(g / R cosα)
(c) g√(1 / R cosα)
(d) g√(1 / R sinα)

Correct Answer:

√(g / R cosα)

Explanation:

No explanation available. Be the first to write the explanation for this question by commenting below.

admin:

Related Questions

  1. A thin glass(refractive index 1.5) lens has optical power of -5D in air.
  2. The fossil bone has a ¹⁴C:¹²C ratio, which is [1/16] of that in a living animal
  3. The earth is assumed to be a sphere of radius R. A platform is arranged at a height R
  4. A body of mass 120 kg and density 600 kg/m³ floats in water.
  5. Before using the tangent galvanometer, its coil is set in