Lab 8 (1)

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Oct 30, 2023

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XXXX Lab Partners (Brenna Ashley & Ayi-Lissa Dotson) Physics 1101 Conservation of Momentum 10/24/22
Purpose Momentum is inertia in motion and can be calculated by multiplying an object’s mass by its velocity. Two carts will be used to understand elastic and inelastic collisions. As a result, the objective of this lab is to observe the conservation of momentum for inelastic and elastic collisions. Equipment Dynamics Cart Track (ME-9430A) (2) Dynamics Cart Track Feet (ME-8972) (2) Pasco Wireless Smart Cart (ME-1240) USB Bluetooth 4.0 Adapter P18295 (PS-3500) (2) Bar Masses Procedure A. Inelastic Level the Dynamics Cart Track and set up PascoCapstone. Use Sensor Data. Collisions Plug in the USB adapters and ensure the carts are powered on. Pair your carts by matching the 6-digit number on top of them. Click on the graph and set up data collection. Velocity (m/s) will be listed as the y-axis and time (s) as the x-axis. There will be a velocity option for each cart. Select one of the carts. To add the second cart’s velocity, add another axis. Perform Method A with the velcro patches facing each other. Method A Place one cart at rest in the middle of the track (blue). Give the other cart an initial velocity toward the cart at rest. Record the results in table 1 and repeat for a total of three trials. C. Elastic Set the carts to where the magnetic bumpers are facing each other. Complete the Collisions following method. Method A Place one cart at rest in the middle of the track (blue). Give the other cart an initial velocity toward the cart at rest. Record the results in Table 3. Repeat for 3 total trials. Data Tables Table 1 - Inelastic Collisions
Table 3 - Elastic Collisions Q&A 1) When two carts moving toward each other have the same mass and the same speed, they stop when they collide and stick together. What happens to each cart’s momentum? Is momentum conserved? Explain. -In an inelastic collision as described above, momentum is conserved but not kinetic energy. Since, the two objects stick together following collision they move together at the same speed. 2) Kinetic Energy is not conserved in inelastic collisions. For one of the collisions, calculate the percentage of the kinetic energy that is lost in the collision. Where does this energy go? 𝑚₁?₁ + 𝑚₂?₂ = 𝑚₁?₁ + 𝑚₂?₂ ?𝐸𝑖 = 1/2(271. 4 × 0)² + 1/2(273 ×− 0. 612)² = − 51. 125? ?𝐸𝑓 = 1/2(271. 4 ×− 0. 338)² + 1/2(273 ×− 0. 338)² = − 31. 097? ∆?𝐸 (?𝑜??) = − 31. 097 + 51. 125 = 20. 028? -Some of it gets converted to thermal energy. 3) Kinetic Energy is not conserved in inelastic collisions but is conserved in ideal elastic collisions. For one of the collisions, calculate the percentage of the kinetic energy that is lost in the collision. Was kinetic energy conserved? Explain your results. 𝑚₁?₁ + 𝑚₂?₂ = 𝑚₁?₁ + 𝑚₂?₂ ?𝐸𝑖 = 1/2(271. 4 × 0)² + 1/2(273 ×− 0. 603)² = − 49. 63? ?𝐸𝑓 = 1/2(271. 4 ×− 0. 752)² + 1/2(273 ×− 0. 003)² = − 76. 74? ∆?𝐸 (?𝑜??) = − 76. 74 + 49. 63 = − 27. 10? -The object is slowing down, as can be determined by the negative change in kinetic energy. However, due to the change in kinetic energy not being equal to zero kinetic energy was not conserved. Conclusion The law of conservation of momentum states, “In the absence of an external force, the momentum of a system remains unchanged.” In the elastic collision demonstrated in Table 3 the carts will collide but not stick together. Whereas in Table 1, an inelastic collision is demonstrated and the carts would proceed to stick together following collision. While momentum was not calculated for either of these options, ideally in an inelastic collision kinetic energy is not conserved, however in an elastic collision kinetic energy is conserved.
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