The acceleration of a particle moving along x-axis is `a=-100x+50`. It is released from `x=2`. Here `a` and `x` are in S.I units. The motion of particle will be:

The acceleration of a particle moving along x -axis is a= -100x .It is released from rest at x=2. Here a and x are in S.I.units.The minimum time taken by particle to go from x=2 to x=0 is (pi)/(alpha) seconds.Find the value of (alpha)/(4) .

The acceleration of a particle is a = - 100x + 50 . It is released from x = 2 . Here, a and x are in SI units

For a particle moving along the x-axis, mark the correct statement(s).

The position x of particle moving along x-axis varies with time t as x=Asin(omegat) where A and omega are positive constants. The acceleration a of particle varies with its position (x) as

The displacement of a particle moving along x-axis is given by : x = a + bt + ct^2 The acceleration of the particle is.

The velocity (upsilon) of a particle moving along X-axis varies with its position x as shown in figure. The acceleration (a) of particle varies with position (x) as

v_(x) is the velocity of a particle moving along the x-axis as shown in the figure. If x=2.0m at t=1.0s, what is the position of the particle at t=6.0s ?

x-coordinate of a particle moving along this axis is x = (2+t^2 + 2t^3). Here, x is in meres and t in seconds. Find (a) position of particle from where it started its journey, (b) initial velocity of particle and (c) acceleration of particle at t=2s.

A particle constrained to move along x-axis given a velocity u along the positive x-axis. The acceleration ' a ' of the particle varies as a = - bx, where b is a positive constant and x is the x co-ordinate of the position of the particle . Then select the correct alternative(s): .