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Shown above are eight trucks that are moving along a horizontal road at the specified speeds. Also given are the masses of the trucks. All of these trucks are the same size and shape, but they are carrying loads with different masses. All of these trucks are going to be stopped by applying an identical constant force (brake). Rank these situations from greatest to least amount of stopping time that will be needed to stop the trucks with the same constant force. In other words which truck will require the greatest amount of time to stop and which truck will require the least amount of time to stop given that an identical force is applied. Greatest 1 2 3_4_5_ 6 _ Least

Shown above are eight trucks that are moving along a horizontal road at the specified speeds. Also given are the masses of the trucks. All of these trucks are the same size and shape, but they are carrying loads with different masses. All of these trucks are going to be stopped by applying an identical constant force (brake). Rank these situations from greatest to least amount of stopping time that will be needed to stop the trucks with the same constant force. In other words which truck will require the greatest amount of time to stop and which truck will require the least amount of time to stop given that an identical force is applied. Greatest 1 2 3_4_5_ 6 _ Least

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Ranking Task 1 mass 1000 kg mass = 1000 kg mass- 1000 kg mass 3000 kE velocity = 10 m/s velocity = 20 m/s velocity 30 m/s velocity 10 m/s H. mass 2000 kg mass 2000 kg mass = 2000 kg mass 3000 kg velocity = 10 m/s velocity= 20 m/s velocity = 30 m/s velocity = 20 m/s Shown above are eight trucks that are moving along a horizontal road at the specified speeds. Also given are the masses of the trucks. All of these trucks are the same size and shape, but they are carrying loads with different masses. All of these trucks are going to be stopped by applying an identical constant force (brake). Rank these situations from greatest to least amount of stopping time that will be needed to stop the trucks with the same constant force. In other words which truck will require the greatest amount of time to stop and which truck will require the least amount of time to stop given that an identical force is applied. Greatest 1 2_ 3 4_5_ 6 _ 1_ 8, Rank these situations from greatest to least amount of stopping time that will be needed to stop the trucks with the same constant force. In other words which truck will require the greatest amount of time to stop and which truck will require the least amount of time to stop given that an identical force is applied. * 2nd 3rd 4th 5th 6th 7th 8th Greatest greatest greatest greatest greatest greatest greatest greatest amount amount amount amount amount amount amount amount of of of of of of of of stopping stopping stopping stopping stopping stopping stopping stopping time time time time time time time time Truck Truck O O B Truck Truck D Truck E Truck F Truck O O O
Transcribed Image Text:Ranking Task 1 mass 1000 kg mass = 1000 kg mass- 1000 kg mass 3000 kE velocity = 10 m/s velocity = 20 m/s velocity 30 m/s velocity 10 m/s H. mass 2000 kg mass 2000 kg mass = 2000 kg mass 3000 kg velocity = 10 m/s velocity= 20 m/s velocity = 30 m/s velocity = 20 m/s Shown above are eight trucks that are moving along a horizontal road at the specified speeds. Also given are the masses of the trucks. All of these trucks are the same size and shape, but they are carrying loads with different masses. All of these trucks are going to be stopped by applying an identical constant force (brake). Rank these situations from greatest to least amount of stopping time that will be needed to stop the trucks with the same constant force. In other words which truck will require the greatest amount of time to stop and which truck will require the least amount of time to stop given that an identical force is applied. Greatest 1 2_ 3 4_5_ 6 _ 1_ 8, Rank these situations from greatest to least amount of stopping time that will be needed to stop the trucks with the same constant force. In other words which truck will require the greatest amount of time to stop and which truck will require the least amount of time to stop given that an identical force is applied. * 2nd 3rd 4th 5th 6th 7th 8th Greatest greatest greatest greatest greatest greatest greatest greatest amount amount amount amount amount amount amount amount of of of of of of of of stopping stopping stopping stopping stopping stopping stopping stopping time time time time time time time time Truck Truck O O B Truck Truck D Truck E Truck F Truck O O O
Mather HS Mather H.S Mather H.S Mather H.S mass = 2 kg mass = 8 kg mass 4 kg mass 6 kg velocity =8 m/s velocity = 4 m/s velocity = 12 m/s velocity4 m/s Mather H.1 Mather HS, Mather HS Mather H.S mass = 2 kg mass =8 kg mass 6 kg mass = 4 kg velocity = 12 m/s velocity = 6 m/s velocity = 8 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_ 4_ 5_ 6_ 7 _ 8 _ Least Rank the situations in order from the greatest compression of the springs to the least compression of the springs. * Greatest 2nd greatest 3rd greatest 4th greatest 5th greatest 6th greatest mpression compression compression compression compression compression of spring 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
Transcribed Image Text:Mather HS Mather H.S Mather H.S Mather H.S mass = 2 kg mass = 8 kg mass 4 kg mass 6 kg velocity =8 m/s velocity = 4 m/s velocity = 12 m/s velocity4 m/s Mather H.1 Mather HS, Mather HS Mather H.S mass = 2 kg mass =8 kg mass 6 kg mass = 4 kg velocity = 12 m/s velocity = 6 m/s velocity = 8 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_ 4_ 5_ 6_ 7 _ 8 _ Least Rank the situations in order from the greatest compression of the springs to the least compression of the springs. * Greatest 2nd greatest 3rd greatest 4th greatest 5th greatest 6th greatest mpression compression compression compression compression compression of spring 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
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