At the moment t=0 a particle leaves the origin and moves in the positive direction of the x-axis...

At the moment t=0 particle leaves the origin and moves in the positive direction of the x-axis. Its velocity varies with time as v=10(1-t//5) . The dislpacement and distance in 8 second will be

A particle starts from rest at the origin and moves along the positive x direction. Its acceleration a versus position x graph is shown in the figure. The velocity of the particle at x = 6 m is?

A particle executes simple harmonic motion of mplitude A along the X-axis. At t=0 the position of the particle is x=A/2 and it moves along the positive x-direction. Find the phase constante delta if the equation is written as x=Asin(omegat+delta)

A particle moves along x-axis. At time t = 0 , the particle is at origin and its initial veclocity is along positive x-direction. The plot of its ("speed")^(2) versus its x-coordinate is as shown in graph. As the particle moves the acceleration of particle :

A particle moves along x-axis. At time t = 0 , the particle is at origin and its initial veclocity is along positive x-direction. The plot of its ("speed")^(2) versus its x-coordinate is as shown in graph. The time at which velocity of particle is zero.

Uniform electric field E and magnetic field B, respectively, are along y-axis as shown in the figure. A particle with specific charge q/m leaves the origin O in the direction of x-axis with an initial non-relativistic speed v_(0) . The angle alpha between the particle’s velocity vector and y-axis at that moment is:

Acceleration of a particle moving along the x-axis is defined by the law a=-4x , where a is in m//s^(2) and x is in meters. At the instant t=0 , the particle passes the origin with a velocity of 2 m//s moving in the positive x-direction. (a) Find its velocity v as function of its position coordinates. (b) find its position x as function of time t. (c) Find the maximum distance it can go away from the origin.