If tension in string A and string B are `T_(A)` and `T_(B)` then find out `(T_(A))/(T_(B))` (assume that stringe are light and `g = 10 m//s^(2))` :

The tension T in the string shown in figure is

The tension T in the string shown in figure is

Determine the tension T_(1) and T_(2) in the strings

ltbrltgt A string of mass m (can be non uniform as well) is suspended through two points which are not in same horizontal level. Tension in the string at the end points are T_(1) and T_(2) and at the lowest point is T_(3) . Mass of string in terms of T_(1),T_(2) and T_(3) can be represented a (uniform gravity 'g' exists downwards)

ltbrltgt A string of mass m (can be non uniform as well) is suspended through two points which are not in same horizontal level. Tension in the string at the end points are T_(1) and T_(2) and at the lowest point is T_(3) . Mass of string in terms of T_(1),T_(2) and T_(3) can be represented a (uniform gravity 'g' exists downwards)

Determine the tension T_(1) and T_(2) in the strings shown in Fig.

In fig tension in the string that connects the masses A and B is T_(1) and that in the string connecting B and C is T_(2) then T_(1)/T_(2) is:

In the figure the masses of the blocks A and B are same and each equal to m. The tensions in the strings OA and AB are T_(2) and T_(1) respectively. The system is in equilibrium with a constant horizontal force mg on B. The tension T_(1) is :-

A particle of mass m is attached to a vertical rod with two inextensible strings AO and BO of equal lengths l. Distance between A and B is also l. The setup is rotated with angular speed omega with rod as the axis. (a) Find the values of omega for which the particle remains at point B. (b) Find the range of values of omega for which tension (T_(1)) in the string AO is greater than mg but the other string remains slack (c) Find the value of omega for which tension (T_(1)) in string AO is twice the tension (T_(2)) in string BO (d) Assume that both strings are taut when the string AO breaks. What will be nature of path of the particle moment after AO breaks ?