Question Go… Go to https://phet.colorado.edu/sims/html/collision-lab/latest/collision-lab_all.htmlThis simulation should run in your browser; best results are with Chrome or Firefox. Image transcription textO Velocity O Momentum 0.5 m O Center of Mass X Balls U Kinetic Energy n 2 Values 1 2 Reflecting BorderElasticity 0% Inelastic Elastic O Constant Size 3.75 s Normal G O Slow + Momenta Diagram More Data Mass(kg) Position (m) Velocity (m/s) Momentum (kg m/s) X VX Px 1 0.50 -0.23 0.13 0.06 2 1.50 0.14 0.1… Show more… Show morePlay with the controls of the simulation to get used to the controls. You should be able to accomplish the following:Set the initial position and velocity of each ball.Pause and play the motion, both at Normal and Slow Motion speeds.Determine whether balls reflect off walls or leave the box.Restart the motion from your most recent settings.Set whether the collision is Elastic or Inelastic.Display various quantities.Part A: Inelastic CollisionsClick the orange Reset button (lower right corner), then turn off the Reflecting Border, set the Elasticity to 0%, and select More Data to be displayed. Using the default initial values for position and velocity of the two balls, explain how you can tell at a glance that the velocity arrows correspond to the values in the Data table. Set the mass of ball 2 to be 2.0 kg (leaving the other values the same). What is the total momentum of the two-ball system at t = 0? Explain how you determine this. During an inelastic collision, particles join together and become a new particle with greater mass. The mass of the “system” does not change during a collision. Can the total momentum or the total energy change during an inelastic collision? If you say “yes”, provide an example. If you say “no,” describe any assumptions that need to be made. Using the initial values from question 2, predict what the total momentum (with correct sign and units) of the two-ball system will be after they collide. Based on your answer for part (b), predict what the final velocity of the stuck-together balls will be after the collision. Explain how you determined this prediction. Science Physics BIOL WDAWDA Share QuestionEmailCopy link Comments (0)
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