Which series of steps describes how to demonstrate conservation of momentum in a system of two moving particles that collide?(1 point)

Determine the momentums of one of the particles before and after the collision and add them together. Determine the momentums of the other particle before and after collision and add them together. Verify that both sums are zero.

Determine the momentums of the two particles before the collision and add them together. Determine the momentums of the two particles after the collision and add them together. Verify that both sums are zero.

Determine the momentums of one of the particles before and after the collision and add them together. Determine the momentums of the other particle before and after the collision and add them together. Verify that both sums are the same.

Determine the momentums of the two particles before the collision and add them together. Determine the momentums of the two particles after the collision and add them together. Verify that both sums are the same.

I got the question wrong it said the right answer is:

Determine the momentums of the two particles before the collision and add them together. Determine the momentums of the two particles after the collision and add them together. Verify that both sums are the same.

D- Determine the momentums of the two particles before the collision and add them together. Determine the momentums of the two particles after the collision and add them together. Verify that both sums are the same.

Determine the momentums of the two particles before the collision and add them together. Determine the momentums of the two particles after the collision and add them together. Verify that both sums are the same.

Or in other words, determine the "before" momenta, sum them up, then determine the "after" momenta, sum them up as well, and make sure the two sums are equal. It's like trying to balance a budget but with momenta instead of money. And we all know how important it is to balance your momenta, otherwise you might end up with some unaccounted momentum that could cause chaos and confusion. So keep those sums in check!

The correct series of steps that describes how to demonstrate conservation of momentum in a system of two moving particles that collide is:

1. Determine the momentums of the two particles before the collision and add them together.
2. Determine the momentums of the two particles after the collision and add them together.
3. Verify that both sums are the same.

This means that the total momentum of the system before the collision is equal to the total momentum of the system after the collision, which demonstrates the conservation of momentum in the system.

The correct series of steps to demonstrate conservation of momentum in a system of two moving particles that collide is:

1. Determine the momentums of the two particles before the collision and add them together.
2. Determine the momentums of the two particles after the collision and add them together.
3. Verify that both sums are the same.

Explanation: Conservation of momentum states that the total momentum in a closed system remains constant before and after a collision. To demonstrate this, you need to calculate the momentums of the particles before and after the collision separately.

Step 1: Determine the momentums of the two particles before the collision and add them together. Momentum is defined as the product of mass and velocity. Calculate the momentum of each particle separately and then add them together.

Step 2: Determine the momentums of the two particles after the collision and add them together. Repeat the calculation process from step 1, but this time for the particles' velocities after the collision.

Step 3: Verify that both sums are the same. Compare the total momentum before the collision (sum from step 1) with the total momentum after the collision (sum from step 2). If they are the same, then momentum is conserved in the system.