Home
Class 11
PHYSICS
The linear momentum p of a body moving i...

The linear momentum `p` of a body moving in one dimension varies with time according to the equation `p=a+bt^(2)` where a and b are positive constants. The net force acting on the body is

A

A constant

B

Proportional to `t^(2)`

C

Inversely proportional to t

D

Proportional to t

Text Solution

Verified by Experts

The correct Answer is:
D

`p = a+ bt^(2)`
`rArr F = (dp)/(dt) = 2bt " "i.e., F prop t`
Promotional Banner

Similar Questions

Explore conceptually related problems

The linear momentum p of a body moving in one dimension varies with time t according to the equation p = a + bt^(2) , where a and p are positive constant. The net force acting on the body is

The linear momentum P of a body moving in one dimension varies with time according to the equation P = at^(3) + "bt" where a and b are positive constants. The net force acting on the body is :

The linear momentum P of a body varies with time and is given by the equation P=x+yt2, where x and y are constants. The net force acting on the body for a one dimensional motion is proportional to-

The linear momentum P of a particle varies with time as follows P=a+bt^(2) Where a and b are constants. The net force acting on the particle is

A body is moving according to the equation x = at +bt^(2) - ct^(3) where x = displacement and a,b and c are constants. The acceleration of the body is

The charge flowing through a resistance R varies with time t as Q=at-bt^(2) , where a and b are positive constant. The total heat produced in R is

Total angular momentum of a rotating body remains constant, if the net torque acting on the body is