Minimum Velocity At Point A For Which Body Can Complete The Vertical Circle|Condition For The Body To Reach B|Tension In The String Versus θ

Vertical Circular Motion|Minimum Velocity At Lowest Point To Complete Vertical Circle|Condition For Body To Reach B|"Tension In The String Versus θ"|Body Moving On Spherical Surface|Questions

Vertical Circular Motion|Minimum Velocity At Lowest Point To Complete Vertical Circle|Condition For Body To Reach B|"Tension In The String Versus θ"|Body Moving On Spherical Surface|Questions

Vertical Circular Motion|Minimum Velocity At Lowest Point To Complete Vertical Circle|Condition For Body To Reach B|"Tension In The String Versus θ"|Body Moving On Spherical Surface|Questions

Vertical Circular Motion|Minimum Velocity at Lowest point To Complete Vertical Circle|Condition For Body To Reach B|tension in String Versus θ |Body Moving On Spherical Surface|Important Questions

Vertical Circular Motion|Minimum Velocity At Point A For Which Body Can Complete The Verticle Circle

For a body in motion in a vertical circle, deduce the conditions for the body to leave the circular path.

A particle of mass m attached to an inextensible light string is moving in a vertical circle of radius r. The critical velocity at the highest point is v_( 0) to complete the vertical circle. The tension in the string when it becomes horizontal is

The velocity of a body of mass m revolving in a vertical circle of radius R at the lowest point 2sqrt2gR . The minimum tension in the string will be