A string length `1m` is fixed at one end with a bob of mass `100g` and the string makes `((2)/(pi))revs^(-1)` around a vertical axis through a fixed point. The angle of inclination of the string with nvertical is

In a conical pendulum arrangement, a string of length 1 m is fixed at one end with a bob of mass 100 g and the string makes (2)/(pi) mvs^(-1) around a vertical axis through a fixed point. The angle of inclination of the string with vertical is: (Take g = 10 ms^(-1) )

In a conical pendulum arrangement, a string of length 1 m is fixed at one end with a bob of mass 100 g and the string makes (2)/(pi) mvs^(-1) around a vertical axis through a fixed point. The angle of inclination of the string with vertical is: (Take g = 10 ms^(-1) )

In a conical pendulum arrangement, a string of length 1 m is fixed at one end with a bob of mass 100 g and the string makes 2 π r v s − 1 around a vertical axis through a fixed point. The angle of inclination of the string with vertical is: (Take g = 10 m s − 1 )

A string of length 1 m is fixed at one end and carries a mass of 100 gm at the other end. The string makes 2//pi revolutions per second about a vertical axis through the fixed end. The angle of inclination of the string with the vertical, and the linear velocity of the mass will respec- tively be - (in M.K.S. system)

A string of lenth l fixed at one end carries a mass m at the other end. The strings makes (2)/(pi)revs^(-1) around the axis through the fixed end as shown in the figure, the tension in the string is

A string of lenth l fixed at one end carries a mass m at the other end. The strings makes (2)/(pi)revs^(-1) around the axis through the fixed end as shown in the figure, the tension in the string is

A string of length 1 m is fixed at one end to a rigid support and carries a sphere of 100 g at the other end. The string makes (2)/(pi) revolutions per second around a vertical axis through the fixed end. Calculate The angle of inclination of the string with the vertical axis.

A string of length 1 m is fixed at one end and carries a mass of 100 gm at the other end. The string makes (2/ pi ) revolutions per second around vertical axis through the fixed end. Calculate the tension in the string-