Home
Class 12
PHYSICS
In all the four situations depicted in T...

In all the four situations depicted in Table-1, a ball of mass `m` is connected to a string. In each case, find the tension in the string and match the appropriate entries is Table-2

Text Solution

Verified by Experts

The correct Answer is:
[A-Q,R,S],[B-P,S],[C-Q,S],[D-R]

(A) `T cos theta = mg` and `T sin theta = (mv^(2))/(R )`
(B) In extreme position, net force along the string = 0 `:. T = mg cos theta`
(C ) `T cos theta = mg` and `T sin theta = m a`
Since, ball is accelerated, velocity of the ball with respect to ground is changing continuously
(d) Velocity = constant `:. a_("net") = 0` `:. F_("net") = 0` or T = mg
Promotional Banner

Similar Questions

Explore conceptually related problems

The block of mass m is at rest. Find the tension in the string A .

A block of mass 30 kg is suspended by three string as shown in fig, Find the tension in each string.

The mass of the part of the string below A i figure is m. Find the tension of he string at the lowere end and at A.

A mass M is hung with a light inextensible string as shown in Find the tension in the horizontal part of the string .

A simple pendulum consists of a ball of mass m connected to a string of length L . The ball is pulled aside so that the string makes an angle of 53^(@) with the verticle and is released. Find the ratio of the minumum and the tension in the string.

A 'block' of mass 10 kg is suspended with string as shown in figure. Find tension in the string. (g=10m//s^(2))

In column-1 a situation is depicted each of which is in vertical plane. The surfaces are frictionless. Match with appropriate entries in column-2.

Consider4 the situation shown in figure. Bothe the pulleys and the string are light and all the surfaces are friction less. a. Find the acceleration of the mass M. b. Find the tension in the string c. Calculate the force exerted by the clamp on the pulley A in the figure.

The friction coefficient between the table and the block shown in figure is 0.2. Find the tension in the two strings.