A simple pendulum is oscillating with an angular amplitude `60^@`. If mass of bob is `50` gram, then the tension in the string at mean position is `(g = 10 ms^(-2))`

Let theta denote the angular displacement of a simple pendulum oscillating in a vertical plane. If the mass of the bob is m, the tension in the string is mg cos theta

a simple pendulum with a bob of mass m savings with an angular amplitude of 40^(@) . When its angular displacement is 20^(@) , the tension in the strings is-

The angular amplitude of a simple pendulum is theta_(0) . The maximum tension in the string is

A simple pendulum with a bob of mass m swings with an angular amplitude of 40^@ . When its angular displacement is 20^@ , the tension in the string is greater than mg cos 20^@

A simple pendulum with a bob of mass 'm' swings with angular amplitude of 60^@ . When its angular displacement is 30^@ , the tension in the strings would be

A simple pendulum oscillates with an anglular amplitude of theta . If the maximum tension in the string is 3 times the minimum tension, then the value of cos theta is

The string of a pendulum is horizontal. The mass of the bob is m. Now the string is released. The tension in the string in the lowest position is -

A simple pendulum is oscillating with a maximum angular displacement of theta radian. If theta is very small, the ratio of maximum tension to the minimum tension in the string during oscillations is

The angular amplitude of a simple pendulum is theta_(0) . The maximum tension in its string will be