Two bodies are moving with constant speed `v` clockwise and are initially diagonally opposite. The particle B now acheives a tangential acceleration of a `m//s^(2)`. Then :

IF a body moves with constant speed along a curved path,its tangential acceleration is

IF a body moves with constant speed along a curved path,its tangential acceleration is

A body is revolving with a uniform speed v in a circle of radiusr . The tangential acceleration is

A particle moves in a circle with constant speed of 15 m//s . The radius of the circle is 2 m. Determine the centripetal acceleration of the particle.

A particle moves in a circle with constant speed of 15 m/s. The radius of the circle is 2 m. Determine the centripetal acceleration of the particle.

Two particles A and B separated by a distance 2R are moving counter clockwise along the same circular path of radius R each with uniform speed v . At time t=0 , A is given a tangential acceleration of magnitude a = (32v^(2))/(25piR) in the same direction of initial velocity

Two particles A and B separated by a distance 2R are moving counter clockwise along the same circular path of radius R each with uniform speed v . At time t=0 , A is given a tangential acceleration of magnitude a = (32v^(2))/(25piR) in the same direction of initial velocity

Two particles A and B move on a circle Initially, particles A and B are diagonally opposite to each other. Particle A moves with angular velocity pi rad s^-1 and angular acceleration pi//2 rad s^-2 and particle B moves with constant angular velocity 2 pi rad s^-2 . Find the time after which both the particlsd A nad B will collide.