In this problem, the distance units are meters and the time units are sec- onds. Consider two particles p and q in 2-D or 3-D space, with respective masses n kg and m kg, that approach cach other, collide elastically, and then bounce off. Suppose is the initial constant velocity of p, and v is the initial velocity of q (see the "Before Collision" picture below). After the collision, p and q have constant velocities of us ‡ and v} ‡ ♂, respectively (see the "After Collision" picture below). # Beforeli the prepision After the collision (collision point р Constant 2-D3-D ● vi Constant) velocities VE - (1) Calculate a formula for the radian angle 0 € [0, π] between the path of p and the path of q after the collision, in terms of the scalar quantities m, n, ||||and |||| (and only these quantities). (2) In the case where p and q have the same mass, calculate exactly.

The correct final answer is 2.87E-6. Please show how it became like that. A bullet of mass m=0.500 [g] is fired horizontally with a speed v=10.0 [m/s] into the bob of a ballistic pendulum of mass mP=0.500 [g]. Find the maximum height ℎ attained by the bob if the bullet passes through the bob and emerges with speed v/4.

an object of mass m and velocity v collides elastically with a stationary object and continuies in the same direction with a speed of 0.25v. what is the mass of the object that was initially stationary

Assume two objects that collide with one another are both included in the system being observed.  (a) If the motion is restricted to being along the x-direction (one-dimensional motion), then what equation must be true?  (In other words, what equation applies to all 1-D collisions?) (b) Furthermore, if the two objects stick together after the collision, then what additional equation must be true?  (c) What is the term for this type of collision?  (d) Give an example of a reverse version of this type of collision.

Want

Suppose two particles are traveling along the space curves r1(t)=< t2,, 8t-16, t2 > and r1(t)=< 3t+4, t2, 5t-4, >.  A collision will occur when the two particles arrive at the same point at the same time.  Find any time(s) and location(s) when and where the particles collide

In a very busy off-campus eatery one chef sends a 221 g broccoli-tomato-pickle-onion-mushroom pizza sliding down the counter from left to right at 1.59 m/s. Almost simultaneously, the other chef launches a 315 g veggieburger (with everything, but hold the horseradish) along the same counter from right to left at 2.27 m/s. The two delicacies collide head on at the given speeds. The counter is practically friction free due to accumulated grease. The two delicacies merge into a single, unbelievably savory serving.   In what direction does the merged meal move, if it moves at all? a. to the right b. to the left  c. does not move   At what speed does it move in m/s? (positive number).

Solve it correctly please. I will rate accordingly

I need the answer as soon as possible