An impulse enacted on a 2.0 kg particle results in the change in velocity according to the velocity versus time graph. Calculate . Use two significant digits.  

A particle is traveling along the positive x-axis with a momentum of 50.0 . It encounters an average force of    for a time of  s . Calculate the final momentum of this particle after the brief encounter. Use three significant digits.

A particle (particle 1) is traveling along the positive x-axis with a constant speed of 50.0 m/s. It collides head-on with an identical particle moving towards it with a speed of 39.0 m/s. If both masses are 1.0 kg, what is the final speed of the first particle just after the collision? Two significant digits.

A mass of 2.00 kg is released on top of a frictionless incline. The height if its release with respect to the ground is 25.0 m. Calculate the kinetic energy at the moment it reaches the ground. Three significant digits please.

A mass of 2.0 kg is being accelerated by a net force given by the force diagram, where magnitudes N and N. If the initial velocity of the particle is m/s, what is the velocity of the particle after 12.0 s? 

A mass of 2.00 kg is released on top of a frictionless incline. The height if its release with respect to the ground is 25.0 m. Calculate the kinetic energy at the moment it reaches the ground. Three significant digits please.

A particle is traveling along the positive x-axis with a momentum of 50.0 . It encounters an average force of    for a time of  s . Calculate the final momentum of this particle after the brief encounter. Use three significant digits.

If the initial (total) momentum of a two-(identical) particle system approaching head-on is zero, then this means that just after they collide perfectly elastically, they must come to an immediate rest to conserve momentum.

Assume a rotator’s angular position is given by , where and are constants. If at , t = 0 , rads/s and  rads/s2, what is the constant ? Three significant digits.

A particle moving with an initial velocity of m/s encounters a force of   N over a displacement of 2.00 m. If the mass of the particle is 1.00 kg, calculate the magnitude of the new velocity after a displacement of 2.00 m.