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 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

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 Point A For Which Body Can Complete The Verticle Circle

String- Mass|| Moving in Vertical Circle|| Minimum Velocity at Lower Most Point|| Top Most Point

The ratio of velocities at points A,B and C in vertical circular motion

A stone of mass 0.2 kg is tied to one end of a string of length 80cm Holding the other end, the stone is wirled into a vertical circle. What is the minimum speed of the stone at the lowest point so that it just completes the circle What is the tension in the string at the lowest point of the circular path ? . (g =10^(-2)) .

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

A particle tied to a string describes a vertical circular motion of radius r continually if it has a velocity sqrt(3gr) at the highest point, then the ratio of the respective tensions in the string holding it at the highest point and lowest points is: