Math S Mather HS Mather Mather HL mass2 kg mass8 kg mass 4 kg mass6 kg velocity = 8 m/s B. velocity = 4 m/s velocity = 12 m/s velocity4 m/s Mather HS Mather S Mather HS MatheS mass2 kg mass8 kg mass 6 kg mass4 kg velocity = 12 m/s velocity = 6 m/s G velocity =a m/s velocity 4 m/s The figures above depict carts moving along a horizontal surface at the speeds specified. The masses of the carts are as given. The carts hit, compress the springs to some maximum amount, and then rebound. All of the springs systems are identical, exerting the same force on the carts, and the carts all hit the springs exactly the same way. The carts are not self-propelled, so they compress the spring for some maximum amount of time before stopping. Rank the situations in order from the greatest compression of the springs to the least compression of the springs. Greatest 1- 2 3__5_ 6_7_8 Least Rank the situations in order from the greatest compression of the springs to the least compression of the springs. * 2nd greatest 3rd greatest 4th greatest 5th greatest 6th greates! mpression compression compression compression compression compression of spring Greatest of spring of spring of spring of spring of spring Cart A Cart B Cart C Cart D Cart E Cart F Cart G Cart H
Math S Mather HS Mather Mather HL mass2 kg mass8 kg mass 4 kg mass6 kg velocity = 8 m/s B. velocity = 4 m/s velocity = 12 m/s velocity4 m/s Mather HS Mather S Mather HS MatheS mass2 kg mass8 kg mass 6 kg mass4 kg velocity = 12 m/s velocity = 6 m/s G velocity =a m/s velocity 4 m/s The figures above depict carts moving along a horizontal surface at the speeds specified. The masses of the carts are as given. The carts hit, compress the springs to some maximum amount, and then rebound. All of the springs systems are identical, exerting the same force on the carts, and the carts all hit the springs exactly the same way. The carts are not self-propelled, so they compress the spring for some maximum amount of time before stopping. Rank the situations in order from the greatest compression of the springs to the least compression of the springs. Greatest 1- 2 3__5_ 6_7_8 Least Rank the situations in order from the greatest compression of the springs to the least compression of the springs. * 2nd greatest 3rd greatest 4th greatest 5th greatest 6th greates! mpression compression compression compression compression compression of spring Greatest of spring of spring of spring of spring of spring Cart A Cart B Cart C Cart D Cart E Cart F Cart G Cart H
University Physics Volume 1
18th Edition
ISBN:9781938168277
Author:William Moebs, Samuel J. Ling, Jeff Sanny
Publisher:William Moebs, Samuel J. Ling, Jeff Sanny
Chapter9: Linear Momentum And Collisions
Section: Chapter Questions
Problem 60P: A family is skating. The father (75 kg) skates at 8.2 m/s and collides and sticks to the mother (50...
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